{"id":23164,"date":"2023-11-20T19:05:12","date_gmt":"2023-11-20T18:05:12","guid":{"rendered":"https:\/\/www.cdj-bouffort.com\/?p=23164"},"modified":"2024-08-07T21:12:55","modified_gmt":"2024-08-07T19:12:55","slug":"equity-accounting-method-what-it-is-plus-investor","status":"publish","type":"post","link":"https:\/\/www.cdj-bouffort.com\/index.php\/2023\/11\/20\/equity-accounting-method-what-it-is-plus-investor\/","title":{"rendered":"Equity Accounting Method: What It Is, Plus Investor Influence"},"content":{"rendered":"<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.bookstime.com\/wp-content\/uploads\/2021\/08\/fb10f1d7-69a2-44dc-a47d-58e2f2e8cb89-400x300.jpg\" width=\"250px\" alt=\"how to calculate equity accounting\"\/><\/p>\n<p>Venture capitalists look to hit big early on and exit investments within five to seven years. An LBO is one of the most common types of private equity financing and might occur as a company matures. In the case of acquisition, it is the value of company sales minus any liabilities owed by the company not transferred with the sale. The $12,500 Investment Revenue figure will appear on ABC\u2019s income statement, and the new $210,000 balance in the investment account will appear on ABC\u2019s balance sheet. The net ($197,500) cash paid out during the year ($200,000 purchase &#8211; $2,500 dividend received) will appear in the cash flow from \/ (used in) investing activities section of the cash flow statement.<\/p>\n<h2>Inside a group real estate investment<\/h2>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.bookstime.com\/wp-content\/uploads\/2021\/08\/94e6fdaffe.jpg\" width=\"258px\" alt=\"how to calculate equity accounting\"\/><\/p>\n<p>Here we see that the sum of liabilities and equity equals the total assets and the equation balances. With the accounting equation, you can better&nbsp;manage your business\u2019s finances and evaluate your business transactions to determine whether they\u2019re accurately reported. In this form, it is easier to highlight the relationship between shareholder\u2019s equity and debt (liabilities). As you can see, shareholder\u2019s equity is the remainder after liabilities have been subtracted from assets.<\/p>\n<ul>\n<li>Just like normal Shareholders\u2019 Equity (also known as the Statement of Owner\u2019s Equity), it increases when Net Income flows in and decreases when Dividends are paid.<\/li>\n<li>A company&rsquo;s share price is often considered to be a representation of a firm&rsquo;s equity position.<\/li>\n<li>The accounting equation summarizes the essential nature of double-entry system of accounting.<\/li>\n<li>You can access the money on an as-needed basis, and interest only accrues on the amount you borrow.<\/li>\n<li>For instance, if a business takes a loan from a bank, the borrowed money will be reflected in its balance sheet as both an increase in the company\u2019s assets and an increase in its loan liability.<\/li>\n<li>For instance, inventory is very liquid \u2014 the company can quickly sell it for money.<\/li>\n<\/ul>\n<h2>What does return on equity measure?<\/h2>\n<div style='text-align:center'><iframe width='561' height='310' src='https:\/\/www.youtube.com\/embed\/B3vESswKLM4' frameborder='0' alt='how to calculate equity accounting' allowfullscreen><\/iframe><\/div>\n<p>The double-entry practice ensures that the accounting equation always remains balanced, meaning that the left-side value of the equation will always match the right-side value. The accounting equation is a concise expression of the complex, expanded, and multi-item display of a balance sheet. The major and often largest value assets of most companies are that company\u2019s machinery, buildings, and property. The amount you can borrow on a home equity loan or HELOC will depend on the value of your home, your loan-to-value ratio (LTV) and your credit score.<\/p>\n<h2>Can owner\u2019s equity be negative?<\/h2>\n<div style='text-align:center'><iframe width='565' height='311' src='https:\/\/www.youtube.com\/embed\/_-lVFKG5_08' frameborder='0' alt='how to calculate equity accounting' allowfullscreen><\/iframe><\/div>\n<p>Generally, increasing owner\u2019s equity from year to year indicates a business is successful. Just make sure that the increase is due to profitability rather than  owner contributions keeping the business afloat. Owner\u2019s equity is calculated by adding up all of the business assets and deducting all of its liabilities.<\/p>\n<p>Despite the economic challenges caused by the COVID-19 pandemic,&nbsp;PepsiCo&nbsp;(PEP) reported an increase in shareholder equity between the fiscal years 2020 and 2021. The accounts receivable turnover ratio is a simple formula to calculate how quickly your clients pay. Any business owner who is serious about growing their business needs to understand equity.<\/p>\n<h2>What Is the Accounting Equation?<\/h2>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.bookstime.com\/wp-content\/uploads\/2020\/07\/mergeracqdivservices1-532647891_0-300x200.png\" width=\"259px\" alt=\"how to calculate equity accounting\"\/><\/p>\n<p>Retained earnings are part of shareholder equity and are the percentage of net earnings that were not paid to shareholders as dividends. Think of retained earnings as savings since it represents a <a href=\"https:\/\/www.bookstime.com\/what-is-the-accounting-equation\">how to calculate equity accounting<\/a> cumulative total of profits  that have been saved and put aside or retained for future use. Retained earnings grow larger over time as the company continues to reinvest a portion of its income.<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.bookstime.com\/wp-content\/uploads\/2020\/04\/Screenshot_10-1-300x200.png\" width=\"259px\" alt=\"how to calculate equity accounting\"\/><\/p>\n<h2>The Equity Method of Accounting: Final Thoughts<\/h2>\n<p>At the heart of HighRadius\u2019s R2R solution is an AI-powered platform designed to cater to all accounting roles. One of the standout features of the solution is its ability to automate almost 50% of manual repetitive tasks. This is achieved through LiveCube, a \u2018No Code\u2019 platform, that replaces Excel and automates data fetching, modeling, analysis, and journal entry proposals. All basic accounting formulas discussed throughout this post highlight the importance of double-entry&nbsp;bookkeeping. Regardless of how the accounting equation is represented, it is important to remember that the equation must always balance.<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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gnOhCFxi\/R6a3CdjclFScrEQH8qxvfAPGVzXX0PP3oTIi2rxVzQRyNiAR3rNzhcc\/QVJO1eAMroeSkL2szh12FoddgcALva4W748y8QbNRNY1nfENaGgnLchjQ0E2Fr6K1o5qZsdpRn1XXA8o8Mxqer26KQtZYZB+znnfJR39lGK\/wDB+TH9Kf8AsZsVtLiUfKQMpXM6XPgjPkcbrDtlIib5pB1As\/exSbwf8IFRhMPJQshe3plbI93ljkYPQpZqaL3R+FUP0Hym\/XO\/7p+aaX2mtrveqPztP9K4cd4BtqqqF0MkVIY32zATU7T3jw9vfA6atCmGHh0rQ4FzKYMuM\/eTaNv3x+7bw26k\/Zvhcoq5hfTzMqI2vyOcy5AeGh5bcga5XNPjUmm9HlN42jLoVHjYxmgAjq5n2eDltkggWBBz6UpcCWATYfglBSzgNqKekjjma1wkaHsFnAPbo4dYVfuGfaY1+IykG8MDnQQDmyxPyyydskjSb87QzoU\/Ynt5G2KRw3tie4drWFw9IVTWdep5zvJPOb9Ki4xIQ1rOOfcr3+zmha+WWpcM2gNb0bV7nuAHUSsoQuLHa3kKeWXfycT3gdJYwuA8oCoWgk2C+ryyNjYXu0AJPUM01tu+EGKhdybG8vUW75t8rI7i4zuGpfYg5RzbyNF1bGbO7UYsxstNQBtO+xZNI2Okicxwu17HV0gdNGQfCYHAp08RTgmjxSebFqxgqIoJ8lLG8ZmS1pAnnnexws8RCSLKDcF8hO+MK9K6mHD4WNsQCeJXwfE+V+IVUpcyRzG7mtNrDpIzJ4+FlSCLgu2ogGaSgp6tntmwVNPHMBzkcrIGvIHtQLlaXwyMOWWGamlHhwTxuglYbkasf4Tbg2e0lrhq0kaq8qivjL4K2XDhPb2WnlbZ3PydQ9sMjPi5nRO\/q1GrqCPmy9gsRn1q65Lcrav0tlPUvL2vOyCdQTpnqRfI36x01tQUIXPL7EpG4u\/CK6jxKPC53E0lYHuw9xue56yIcpPTXPgwTsJkaCdJGvAB5TvXfxrN1F2z\/NAqs8K1W+mggqozlnpa6CeF3uZInFzDpvAeGHxKzPGRxBtTTYbM3wJopJWfFmippG+hwV7zpkoTfdl4hfKhQtpeVTAwWDrvHax1\/G6hdCEKiX1VM3GPxjwH9J0v+JUy+jC+c+MfjHgP6Tpf8Spl9GF1mH\/YN\/O9fn7lf+lp+sfytQoS41n3Kj\/pJv7uJTaoS41n3Kj\/AKSb+7iWMQ\/6d3Z8QtuR36Xh63fyOUDIQhcovv6ZuPfjBgX6Tp\/8RpFczjK\/gn\/mYfncqZ49+MGBfpOn\/wARpFczjK\/gn\/mYfncuij\/6HsPxK+NVn\/uof5jP5WqsqEIXOr7Ko64ffvKL86b\/AHEy+gtXs5DiGHQwzgui5KF9mudGc0cTS3vmEG2q+fXD795RfnTf7iZfRzZ371g\/oI\/7pq6fDWh1OAelfDuWsr4sYc9hIIDCCMiDYZhU72r4Gtpu7KnuWKl7i7qm7jzzQcp3Ly7+5c2Y5s\/I8ne+t96TPtNbXe9Ufnaf6VeZBUn0SH3G9wVF9YMS\/wARL+N3zVGfsWxLDvY8SbEyof38QidHI0w6M1MWgdna\/f1IUu8aT7+p\/wA0\/wC+9REuZrWhszgNF9w5MzyTYZDJI4lxBuSbk+sUJmYnV4hU4xBh1DyTpp4rxNkDGgvayaWS8r9GjJAd\/P2p5pI4LPx9wv8Ao5P2GuXthkbXy2cL5Ku5bVU1Nh+3C5zTtNF2mxtnwSv9pra73qj87T\/Sj7TW13vVH52n+lXmQug9Eh9xvcvkH1gxL\/ES\/jd81XHia8FOJYFNiclfHHGavuZ0ZjljmDnRPq3TXEZ7wA1DLX6epWNc2\/YsoUhVJJJuVXnhn4K+581VSNvT6unpmi5g53SRt56fnLB4G8d7oyHgVeYhQHw1cFfJ56ujZePV1RStH3PndLCwb495dGN29umgo6\/DtZI+0eYX1Pklyxvs0la7oY8\/yu8j38VCykfg14V5sNp3wPYamIMPcgJsYZOaMuOppN5sNW2sNCA2NwVlVEUz4nbTDZfQsQw2nr4uaqGhwvfqI4HUcMty7cdxWWrnfNM8yTPN3OOgHuWtbuZG0aBo3BcSEibX7SRUEWeQ3cbiKIeHI4cw9y0c7joO0gHVrXSOsMyV6yywUcO04hrGjqAA3eQA7Fs2q2gioYTJIeqOMWzyO9y0fOdwHkTV4HeDSu2zxAyPLqfDYXgVFSB3kTTZ\/ctOHaS1jmkEk3DQQ529jXbeBHgnrdsa4zzOdT4ZE\/LUVQFgALO7kpWvuHVBBF3EFrA7M7MS1j\/oZshs5T4bSRUtLE2npoWZYom7gL3c4uNzJK5xc5z3Euc5xJJJJXTUVEIBc+1+dF8Q5TcqJMUfsMuIhoPe6XeQ3da17E7LU2F0kVJSxNgpom2YxupJOrnuedZJXG5c91ySUtIQp65NCEIRF80MImDZATuXfiuHOe7M3UFIi6oa97dxW61W31Kf0Jc2chc2VtxYAO17WEJD9VX9KU9lq9z6hoJ0s70MJUer+xf1H4K45P8A6Sp\/8xn8wTzQhC4xfo9J+O4xFSR8pK7JHmDc2Vz++cCQLMBPtSkD7ZNB7+fNT\/6axwt4ZLU0WSJhkk5ZhyttezWvudebUeVN2j2VdybAaRmbI3NeOO+bKM1zzm91bUdJBJHtPdY9YC4HlHj+KUVXzVLFtNsDfYe7M3vmDZOP7ZNB7+fNT\/6aPtk0Hv581P8A6abv2H6\/erfkMVi+AvZzAmUv8upcO5X\/AMxBA9\/le0qV9H0vv\/8AkFQ\/W7Hv8OP+1J81CVTwjUBY4Cc3LSB7FPvLSB7RSvxBtmm1WEVLz7XE3t8QoqV3\/qUu+omyXwXB\/wD5al\/0049ltocCw6N0dJJQ0cTn53xwNjp2OkLWsLyyJoBflYwX6GhSqaOCC+y7XiQqHGqzFMVLDPA4bN7bMbxrbW9+CUMX2JiMEoA74wyBvxnRua30kKpMe4diu\/SVzJY2vY4Pje0OY8G7XMeA5rgecEEHxqpfCrs8aDEZo7Wie8y055jDO4ua0fEdmj\/q+tQ8YZdrXjq710X9nNWGSzUzsibOH8NwR4juKayT9o6Iz0s0Q8KSF7G\/GfGQ30kJQQqJrtkghfU5ohKxzHaEEHqIspx4imUbK04Gj21NWJhuIkFZIbOG8O5Mx6HqU6kqqvATttHgslQx7XmkqZRM5sYa4w1RaI5pgwkZmysZFmA1vCCAS515b2t2vwrFKN8Jru5w8XDrzU7muANg+N4by0Wusbrg9RAI6qOujkZcEX4E2XwSt5LVlJUc3Ix5Ze221pcLcbDfbcbFOWDhCoHVPc4qozNuGp5JzySOTbUW5N0t9Mode5tvTc4yWKNiwoxE9\/PNG1jee0MjaiR1vcgRtBPTIOlVprIAx7mZmyBri0PYc0bwDYOaSASwjUXA3rpxPFpqgRiWV8wiZkhDyXcmy+bKCdTrbU3NmtG5oAq5MUc5jmOGZyyXeUnIOKnqoaiKQlrSHEOGZIzFrWsL2uDoN5XGhCCqhfRExOHKcNw+3O+djR+qHyH+wrCbeQO+xvZ5zvCGG07XfGfhtM4f3bvIqv8ACe5+I4lSYdD30jpo4rbwaitkZFGDb3LXNJ6OUPQr5cNOyofggjjbfuJsUkTRv5OliMEgsOiB0ht+SFfxQH0Ijec\/PyXyOuxWM8p2SX9VpEd+sFp7i49yrIhCFQL64mljcBGPYFJ7QYtTNceYHu+leNesB3yV9E1QfaHC+6IwA4xyskbLTzABzoZ4XZ4ZA12jrHeOcEjrVt9mOFygqIWGSdtNNkbysUgexrJMozhsrm5ZGZr2IN7bwNy6LDaqPmgxxAI4r43y0wCq9OdUxMc5r7H1QTYgAEG2e699M1IKgfjV1gLqOL2wE0juoOMUbNOstk+SU+sf4XcOp2Etm7pfbvY4WukLjzDlCBG0dZcq47cbSSYlVvqJO9LrNjjBu2KJl8kYOma1y4nnc9x0vYYxKqZzZY0gk8FtyKwCqFa2qlY5rWA22gRckEZA57730ySKhCFzy+xJlY5JfaLA284xGlNup+JU4HpYVc\/jK\/gn\/mYfncqacFVL6q7cULGjNFTVDZC7eAMMY+sc49A7oZk8belXL4yv4J\/5mH53LpdgsorH3fjmviJqW1HKUSN050D8Nm+SrKhCFzS+3KOuH37yi\/Om\/wBxMvo5s796wf0Ef901fOPh9+8ovzpv9xMvo5s796wf0Ef901dRhf2A7V8K5dfpV\/7rf5V3oKEFWC49V240n39T\/mn\/AH3qIlLvGk+\/qf8ANP8AvvURLk6\/7d353L9Bckv0TB1H+YoSRwWfj7hf9HJ+w1yV0kcFn4+4X\/RyfsNcvfCftuxVfL\/9Gfxt81f1CELpV8RQhCERCwVlCIqj8M9EyHGKtkbWxxh8bgxoytDpqSCaQho3ZpJHu7XFNFPbh4\/DdX2wf4fTJkrjanKV\/Wfiv0jgjicPpyf1bP5QsFMngy4N\/sm2pmpJpnR01PE6ea1zI6ngkp4eQiJ72Jzn1LO+IsBndYnQvddXEv8AxzxL9FTft+GKxwf7Q9XmuQ\/tGcRRRj9v\/SVczZzBIKGnjp6eJlPTQsDIoWDK1jRr2ucSSS43Li4kkkkpQQhdCvjqEIQiIQhCIvmPDHmNl2uwl\/QuGJ+U3Xc3FnhbrVeRhb+hKey9C5lQ0kWFnf2Ck71Weuqgx4seHOGYC+g0OoIGp7V41LS6JzRqQVZYPOyCuhlkNmte0k8ACLp9oUe1vClHG9ze55jlJFwW2NucdS0\/bZj+DT+Vq5f6OqPd+HzX2\/644T+uH4X\/AO1SQhRv9tmP4NP5Wo+2zH8Gn8rU+jqj3fh80+uGEfrh+F\/+1SQhRv8AbZj+DT+Vq6qfhILxdtDVPHS1uYeVoT6On934fNPrjhH64fhf\/tT+QmN9n7\/931nm3f5UfZ+\/\/d9Z5t3+VPo6f3fEfNPrhhH64fhf\/tUv8VzbavxDEsQpJqkvpaNgbSxFkMYiaypMLGh8TGvktG0Dvyd3Tqp\/272QhxSkbG54ZUx3NPPvyOIGZjgNXQvyi46gRqFWbiO4U+oxfFZJIpadskLXsEjHRnv6tzst3ABxAI3K3cGzbWkHMV0JY5zNggWsAvhbq6aCtM9ObEOJae0\/Eag6jVVDxzDJKSeSCVvJzRkZ277h2rHtPt4ngXa4aGx5wQORWy4SODelxiFrZg+OaMHueshdyNVBm8INksRJCSATDIHRuLQS24BFb9tOCDHcOJMMUGOU43OicMPrAOcvpZS6Nx\/oS4noCqJ8JeM48x4\/JfVsL\/tBppGhtY0sdvIBLT3esOqx603UJo4rtqaM2q6GvoD0T07odej2bIT5Fzs4UKE+3kHbG7\/03UI0U4+6V00fKfC3i4nZ2m3xsnshMabhUohuMruyO39twXRszwiU1XKYxmhda7OVyND9+YBzXEBwA3E630WDRzAXLSt2cosNfII2zsJOQz89PFPFMrhG25ZQtMTO\/qy3QWOWIO3PcTo49DR1XsN7ix3HoKRt5pWx6XDSbvdb3MbbufzbhzpjU3CFDU4jTBmFDF2smBbSyNL5qnKC7kmRRRyFrSQHFpbIHBpBYvahpi94JaS3uH9VW8qccjpKZ0cUzWynQau8PZPAnL4qZ+IpwOymb1crGFtw71MZJ4crpw4T17mnUMLXObGT4XKPfYARudcl4BFjqDvG8EHQix3hI+yGIvqqWOV9NNQOc371qORE0YGgu2mkka1pG4EhwG9rTolfk11K+EXJN1V3hi4PH4bKZY25qB7u8cNe53PdYQv6GXNmO57hp1tmj5XbxLDo54nxSMbLFIwskjeA9j2PFnNc12jmkKtvCRwDV1M50uFyMrYNSMOq3mOpj6GQYk7Sdt7ACp74W1kcqOqwok7UXd8l9RwLl8xkbYa4G4y2xnf94a36Re\/BRshIGOYxV0DslZheIUbswbm5Ezwlx3BlS3KycEkC7L66KW9k9kooqcVdfenjyh4ppfY3NDvAE2Uk8odPYW3dqAdbtFLVsdTAc4DnkBvPVZdgeVeGmIyMlDrbgDfuIHimbhmGy1DssUb5XXt3jS4DtcNGjrJCctFwb1z98bYtfbyM3dNoi42XFtPw58gMlJA2GIGzCWNizjSzhAPuLbX8IX069I6xXhZxCscW8sQ2\/MxhjA1vmOUtDhcWuL79yR0FbLnZrB03J8Fx9Xy\/lJIhY0DpzPxA8FLNRwX1rXAN5KQe6bJlA7Q9oPkBUW8OVTUYLEGPicyaYObDLbPCLDv3iYd66QAizN+oJFt\/rC9uq+NmTux267XscA8B1xoZRmdFmOmVuthY70+8G4Y45YhTYhTMq2WAe57IpmSloALn00zQ25vzZrZtbLdtHV07w9wbI0agZHxy7FXTctq2aF0V2tJFtq2Y6Rnr2Zbs0scQDgufSU0mLVDSyasj5Oia4Frm0fKCSSctdzTyRxlpI1ZCHAkSBTBxlD\/4T\/zMPzuXVsRt1DVxh0UjZowBdngyRjcBl9yN3RpoVv4TcJbilHyDZmwuMrH53NLwBHe4yAg3N1dxYjHWxvjYCHgZtdk4f0XM4SRR18M0p9QPBLtRYHozVVUJq7UbXOpKyopu5Kmfueqmg5ZjHcnL3NO+HlW6aMfkzAXPhc6Tvthu+AVnyD\/lVZ9HT+74j5r7J9ccJ\/XD8L\/9q5eH37yi\/Om\/3Ey+jmzp\/ksH9BH\/AHTV8xOEjH5MQgZG2jqYy2UPJdG4ggRvZbvW7+\/9C+lmAV7O5odf5iK\/mmq\/oInRwhrhnmvkvK2ugrMQdNA7aaQ3PMaDpsl66wSk4YlH7r0r2+saBe91MXNKBeNJ9\/U\/5p\/33qIlOnGKwAzxSVzZBajoZXGnDS+Scw8pPla5ps1zvBFwdVVEcILz\/wDD6z5Dv8q52sopnzOc1uXYvsnJzlPhtNh0UMsoDgDcWdlmTuFk+kkcFn4+4X\/RyfsNcm79n7\/931nm3f5UrcAtRLV7aYZOaaenjbyrCZI3tALaGsNy+wABLwF7YdSSxS7TxYW6FA5Y8oaCtoOap5A520DazhkL8QF9CbouvHJo5NXi+VL3dF145NHJoi93RdeOTRyaIqpcPH4bq+2D\/D6ZMlSnxotmJKMVGKgmoY+WnYKSNjjNrDFSl2cEhwBiLvB3HqVc\/s\/f\/u+s827\/ACrmZ6Cd0jnBuRJ4cetfb8J5V4XDRQxvmAc1jGkbLsiGgEezxT5XVxL\/AMc8S\/RU37fhijz7P3\/7vrPNu\/yp\/wDEebLLtVXTugmgjlwmbLyjHs17vw6zczgAXWaTYdCm4bSyRPJeLZLm+W2O0VfTRsppA4h1zkRlYjeArwXRdagxeuTVyvmi93RdeOTRyaIvd0XXjk0WsERfMumjzOASocDcdx0SSx1jddIxF\/St1qu5+BOtvWsYK5cvqi\/pQcQf0oi8VtPyZsue69zSlxuV4REXRdCERbAznVzOKm7+QqmIcrm8VP7xWCshTYhCFqsoQhCIsOWQsOWQiLy9gIsQCDvB1B8RSJX7GUExvJRUkp6X01PIfK9hS6hETYj4O8LabjDaAHpFHSA+URpZo8IgiaWxwxRtIsWsjjjaWkWLS1gALbcy7kIirttXxQsHq64VDHVFHC52aaihczkXHfaJ0rXOpYyd7GktA0YIwBaYeD7g9w\/BouToqWKlBFnvaC+aS2o5SpkJlm190425rJ0IREIQhEQhC48Xq+SjJ9sdGjrP7hqfEvKeZsMZkebAC5WzGlxACbfCHtTHSQvc9wZGxpMhuLnKL5B0n99gqV8Ku2k2IvMkjzDCCe5oLG7QTo85XFrCdxe4E2dzBPnjB7bNmqXQZ8tNAQZXWzmac3IjY12j3Ah9ybgW69Ivp8Jnr72iyRE+Ebhxsd5IsHW7CqChidK70uf2naA\/dbuA6eKsi2w5tnb0lMqmDpHADMCA61zusAHE6anML2HR1ruwpmpuXstryjCHFp3DPGSe8365SOvmT0Owj6dhsMxNgdDo0HUixGpGm8JJnwBzvuLgZGk3jcDBIecgZ7coRY7idB5bfnGnReLoXN1Sfy7mkZ8tye9kBLYZC4WubkmlmcDbnabAGwLsvdUWy3NzGNHsNwYraZmHe3KTqy9hvaWg6psEZsWuYQdzoy05XA+FZh9t+SOq1jlttwyXLIWHdl725vmjc0ub3\/tgG3sehr77rAVqnJsxjlRQTtfE4h3hMc3wZQNHsIItylmnQgB4FrAiytdwe7TxYpTMmHeuHezMG+N9tdN+XnAOuhG8KoNCzQxE6AB0bvc5iGscLbhmLWloO6Rg0ANpL4FNoDR1zCTlhqTyVQzmjnzWY8e5aXlt\/jflKnxSlLm+kQ5SMzB4je08QfzqveJw9h2hVtqDBMvtiQRprzW0XqXBnEWzG3akr7Ju52NaWl2+xGug5vFdeYdsLi+U27Fd0VU2pgbM3eL\/ADHeoEsZY4tO5KQ2d\/KN+0rlj2aNzrosUu2Ie4NynVOqJ9wD0qUvNNqPZrKDqSVvo8FIYQTrfROBCIm8MCN\/CSth1OWCxN11oREIQhEQhCERCEIREIQhEQhCERCEIRFgLKwFlZKIQhCwiFh+5ZWH7kRfMmnbdwvuS03BmnXMLJBBW5tS4c5W61XRiVFyfPdcK9ySE7zdeERCEIREIQhEWWq53FT+8VTFqudxU\/vFYKyFNiEIWqyhCEIiw5ZCw5eXyWCIvaFz91hHdYRF0IXP3WEd1hEXQhc\/dYR3WERdCFz91hHdYRF0FRvwvbS9zQSOB1aCyMf8UgkutzhoF\/1etP8ANWFWrjK43lp5DfcyV56AQMx7SQHfJAVBjZMjoqfc513dIbnbvsptGLbT+A+KgbYOh9VMQqJn3fTwPyNadQ6W+UuN9HkhgJv0KZKWmAFrWsOjLu3btFGnBphNZTYdEYjCx8h5d7ZA4umM2rQXW9jaIwwDpOY3Fwn1sxtG2oPJSMNPUt8KN3gm29zH7i3+NVIkzOStaZuyM9UvBoISHi+y0UxJtlfzOacpv4t6cOSyF5AKWWA6qNce2XIN5O9I8CraC7KRq0StG+InffdvFtbsvbOiLHMe0ZZmXMkYtlLm2ku0+2hlD3X5vZCdz1YF8F26tvca639BFlFu3mD5amINuGujkaAdMliHi3MWggm3NfoOkhr+Krp6W3rNTRkj+5OvZpJY53PyVQMhN+aznMff8gbku4IS55ae9cQ13RaRoIvp0SC39SEnU9Nmpw229oaOjvQ6NvpF134ZUXma7pbnJ6To63bmMzr\/AJfUtgVDIVudiMRFRTQSkZ+UgaSDqQ\/KA\/xhwcE4o3NJtyYt2KOuAqs\/kwadeSqXtI6Gvdyg05hlkUw8q3oUDk+dhssHuPNuo5jzWlaM2u4hNyqYGv72P0JUwmte42IsF38q3oQ2Zo5l0KhLsQufusI7rCIuhC5+6wsd1hEXShc\/dYR3WERdCFzGrCinb3hthpy6OlaKqUaGUkimYR0FvfTkfk2b+UV4VFTHA3akNvzuXhUVMcDdqQ2Uv3Qqi4zwm4lUEl1U+MH2kNqZoHQDEA8+NxSOzamsBuKuqv090T\/51Tu5QRA5NPgqd3KCIHJrvBXSQqpbPcLmI0xF5hUs5452h9x\/SstID2uPYpr4POFWmxEiMg01Uf5lxDmyEC55KXTlPikB3Ud6m0uKwTnZBseB\/NlNpcVgnOyDY8D+bKQkLn7rCO6wrJWS6ELn7rC9xTgoi2BZWAsrJRCEIWEQsP3LKw\/ciL5mUTQXC+5LkmHRe6TcC9FxW61S8\/DovdJNxakEZ0N1xh56UPeTvRF5QhCIhCEIi25RZXK4qf3iqYtVzuKn94rBWQpsQhC1WUIQhEWHLBbdZctcriBoiL1yI6EciOhchqSjukoi6+RHQjkR0LlbUOKzyruhEXTyI6EciOhc3Ku6Ecq7oRF08iOhHIjoXNyruhHKu6ERc+0LxHA8jwiMre12nzXPiVSuGiLuyZtPvEs7Y37\/ALhD\/KJ9R7azZRfdeQKz+21YWw66AAuPY0W\/efIq1uZytbJId7Imgc9nVD3OcdNM3sJ+Wublfzle4+40N7TmfCyt6OP1B0m\/cmltJS1JqLh7oaVrO8dE18rmvYzvY3MiIMbDa2cteBYbgk\/Ynal7pWsqLOkvdj7ZCbOe0tIPt\/Yy6w9q9p1vpIdULa7j86Tm0fKODnDn0v1G4OqmbYtaysTE4OvfsTqLr2I1FrnqFrpv7Q4hUXtC+OPrewu9IIHlSnGcosOf0pk7VYNJLIT4bMrskWZ8IEhbZrzI1\/f2Njbvei6Bej3EDRKVAMQJJ7rhcfcGOzfE5u4aDmKTsfxGV1TTQzxhlQHkB7CTFNHLaLMwnXMC4Agi4zDpTawTCa2mIOWS12gttmIuXhz2yNeRIxrWwksdv5R2UAsu9f2vqCZ6N7rZo52Enf8AzjHP6Li4F\/i8y2fkc1GycwkX7UmPpsjw0aDviPa+FKSNOYZnOPkXJgkZDmn3Lw0\/F5I29Lj8lLuJQ2qHi1yM1uwTZ268wt8y4oYrSSdGe7bXtYNYR12Izn9ZGlQHKaOAqb7u3pbG7xtzMd47qWodtIi4tynMCQdOduh9IUM8DUmWoe0+2EnjBlDmi3YfnU4UODRlofkF3C5PSTvPlUHDvUxGZvvNa7uy8151WcTT0kLiO28V7ZT5E4sHrWztzAaJOOz8d78mEo0kPJizW2C6RV68Y\/ibKZuZwukKm21idfvSLdSXq+l5YWc24XIMEjH82PIiJLj22iJtlO\/oTooJWyNDgNCkhuARg35MJTpwWCwFgERJu0e0MdKQHC9\/GuKn2wic0kNNh1JWxHDmzeGzMmtwjSsw\/Dp5msAeGZItP52YiOM258pdm\/UK0kkDGlx0Ga0kkDGlx0GajPho4SnVN6SD2OEaVLxo6U+8g80Q9t7o6bgbxKgnp1POecnnN+lSFsFwSVeIRiUltJTuF2Pka58kjTucyBpbeM+6c5t94uNVw0jpq2UkAk8OAXCyOmrpiQCTw4BR6nRwd7GSYrJLHHI2OSOHlG5wS15zhgZmbrHv8Kx7FJfre\/8Az3\/+b\/8AevXAVgvcONV9Nn5XkYGt5TLyea8kUl8l3ZfDtvO5SIcMkbKwTNsCbajgTuKkQYXI2Vgmb6pNtRwJ3FQfWUzonujeCyRj3Me072vjcWvbpobEHctbXEEEEggggg2IINwQRqCCN4UwU3BkcXq8RlFQKcx4nPEGmIzB1i2XNmEjcv3S1rHcmTt\/sBVYWQZQ2SFxsyojuYyd4a4OAMUhHMdDY2JsVFloZWAv2Ts3OeW42UaahljBfsnZzz7bKaOAnb71QjNPOQayJt2vOhqIQQ3P\/TMJaHdNw7ps\/sfxJtM25F1T\/ZnGX0VTFUM8OKQOtuzt3SRnqcwub+srfktqY2utnjexr2Hpa9oc0+QhdNg9YZ4y12rfELpsHrTPHsu1b4hILNuIr+CfInZhlQ2VgcNxSOcBj97HkSth0WQWAsFcK4XYFlYCyslEIQhYRC01kuVpPQFuXFjX3J3YiL5rUpGYX3Jea2C2qbgC9FpW61XbirWDwVwLJBRlRFhC9ZCsZURYQskLCItullcrip\/eKpi1XO4qf3isFZCmxCELVZQhCERYcsOFwsuWQiJOqKIkb1zHDXe6SpWA5TbekHk5wiJQoqAtdcuuEphN+ITL0\/lgiJfWEhMdMtjOVI60RLSEiEzLdRGTNruRE0uFyoAieP8AhgdGrnEgadoUCYTVAcq+2rpz5I42NA7A7OpZ4Y62+l7Znut2MaWN15tcvlUSbNNBztOtp3f9TQ8eK5XKULtt0svvPdbqGQ+C6Cmbs7I4BcOK1j5n5Wd60Hv38zR7ke6ebHs5+gqtA6NrQLkW6dSRv385TTxqonhq6aKJrJI6iVsJDyWhkj3MY12cbgbk2I3tHSnM4PiA5SF7WlxbnyOfGXWzWDwNDlINjrvVkAdVP2rld0Uw3jvm30O6\/kQ0CTUbug7wRoQsUVTFpqwP3WNg4WO7XVFTPyMgdpyb7Anma82yn4rtBfpHWUOSzlfNdlPTW39HiUf8LnsXJvAsOUHodr8\/oUkT1oLRpY\/Sof4fK+0TGg6kk+S1vSsgXIstJ7NYSlrE33ma4aZo+joZmd5bHRaHttMdLXjDuYb2v9PeenqXNh0\/KQU0m69O035wHtMDuw52+hdbiBUN10LCefwcr8nzH+LJexVO4KRuDCa1Y38sO9EbCNR0knyKyWz7rwM8Y8jyFVrYCp5Oqh7Wm\/5L99x+r86s9s1JeEjnDiPL3w+cqFD6mKA+9GR2hwPwXnMLwdR8krXCAkKqil1slLCmuDe+3rpVXLsshC1VIOU23oi2XCym\/LFNzJaowQ0X3oi3WUPcaepLaKnYNz6rM7r5KCS3peD4lMKiLjSURdQQyDdHVAO6mzRPbf5YYP1lAxO\/oz7cP+fBQcTv6M+3BQvwX4K2txOmheLxOkLpG8zmQxumcw9TuTynqcVJfGG24ninFFA91PG2JrpnRkxve6S+SMPbqyJrA096RfPbcNYs2CxzuCvgqCCWxyeyAakxyNdFLYc7gx7iB0gKZeGjg\/fihjrqItnc6FofGHMaJoxd0UscjyGl9nEEOIuA22osedpA51I9sXtXF7a7PQucow91G9sPtXF7a7PQmnxbKyR+LODpHvHcUps573i\/LU+tnE66nXrT44PfxnxX+iZ81OmjwB4HPR40WTxOgkOHyua11rlvdFO3MMpItdpHiTu4PvxnxX+iZ81OplCHCOIOvfnDr+6VNoQ4RxB1784df3SoZ27rpIsUrDHJJEe7pjdj3xG\/LO1uwjXrUy8EeNnHMNqaWq9lewCN0pAzPjna4wSG38+x8bu+HuGnfcqOdteD3EJ8Rqnx0kj2SVcro33iYxzXyuLXZnvADSDfVSXsnhbNmcKmmnc11TJ3xa03DpQwtpqZhNi+xLiXflPO4XXlRRysne54IZ621fQjPivGhjlZUPc8EM9bavpbPiq4TRlri072uLT2tJafSFbfgYqTJg9GTvEOS\/VDI6FvoYFUd7ySSdSSST0km5PlurXcHNA+LBqNo0d3O15H9OTN\/wBxYwD7Z1tLea1wD7Z1tLeafNwshN3kprJZw5rg3vt66tdYugLKwFlZKIQhCwiFxY19yd2LtXFjX3J3YiL5rUzwHAncliOri5wkNouthgd0FbrVLT6yHoXl9XDbckhtM48xXh0ZHMURLQrY8trarY2sh6E3l7p4nPc1rQXvc4NYxoLnOc45Wta0aucSQAB0oTZZSji87HeCLJLUoUPARikkQeRTxEi\/IyTOEw7RFG+MHqL01sX4PsRp3ua+iqDl3ujjfURkdIlgDmuHjv02UKLEqWRxayRhPWF6OgkaLlpTdzCyuVxU\/vFUzcwtcQQWuBs5pFnNI3gtOrT1FXM4qf3iphXmFNiEIWqyhCEIiw5ZCw5ZCItVW8hpI3pEbir\/AHKXZ32F0lHFI77kReH4q73K2sxE38FdtK9rxcBbuTHQiJLmxMj2q8NxV3uUr8iOhHJDoRElwYk4m2VKodpdYEQ6FqxF+WN56GH+zovOWQRsLzuBPcstFzZQXwq1GeTLzkA9hfJmt47eQKHNnsUtXSx7hIBJGOtkjgR2ljgf1D0KTuEaq\/lDt+jSer2GMuG7muTqq+7UVL6ecTt8OItdbcHFhcyRl9bNddzD1OK5fC2H0ZnE596v9rZepNrsL5YAXLXNcHMeL5mObucCCCCDrcEagJw4FtnWUwjY+JlW2O+RxPIPuSbPcS1we7vngmw0ck3BaoTRMljN2PYHNPPZwvY\/lC9j1hKMUXTqrRjiMlM2WvHrC604pj3LNLXULTfJe0zXNu2R8shzNb3uZ7xu1sXC40TcgwFwLiZHWlsxtMDeGFpFnPu4ZnyBtzcZRv0TtdGOYLW9oHWec9AvqB0dqPfcIGgafFc8rBc23KvnD5jGafI03LRl\/WcfpPoUw7b7TMpYzrd5FmMGri79w61W3GnOqK2O+pdK1zugXkGlzzAZvIvSnbncqHXS+rshTdg9NloKUDUBkzOsGObldQfjPt0LqqG+ywi++PL8lzWjyh\/lXRQttQQg6OZKCeb7rTPY436C8O1vz9S0YgPZKcDmJ6gRmbl39bbrzOZuo25OLB5SyaF3xQO1j3XPkN\/\/AHVptkpe9f8AqkeMH6FVOJ2Uxn3L3eQnTx9+2ytJsPKMp5+8aR1gXH7wq6XLEKc\/vj\/xWr\/sX9nxXbU4i8Xs1KGFzF7bkWK5J8TaOZduH1Ae24Fl1Kql1LXUus0kLYtdQ+wuiJElxJ49qlmjkLmgnQpMkxVg5kqUsmZtwiLakDhCwQV1BPTnfJGch9zKwh8LuwSNaey6X1rqX2FytXsD2lp0OS1ewPaWnQ5Kj1VA6N7mPBY9ji17ToWvYS1zT1ggpxbHbeVmHDLBL7ETcwSDlYbneQwkGMnnyFt+e6k3hw2IFS41dM32e38ohG+YNFmyMHPMAAC32wAtqO+gwj+OgjQi3MVwtTBLRy2BI4Ebx+dVwtTBLRS2BI4Ebx+dVN3BBtfNieOCWYRte3DZYmiMOY0gVMMm57nEu753PuCQdqtsJsLx7EJIRG5z3NY4SNc9uURQv0DHNIddvSo7wPFZaSZk0LzFMw3a8WO8WcC11w5pBIIOhBXraDFn1lRJPJblZXBz8oytuGNYLNubaNC9DXuMIFzth21fssvQ4g4wgXO2HbV+yykOTh0xAjRlK09PJSm3lmsmJtRtLU18nKVErpXC+RujY4wd4ZEyzWXsLkC5sLkpJXRhtFJPI2KNjpZXusyNou5xPVzAbyToALmwUaSqmm9VziehRZKueb1XOJ6EqbB7OuxGtipxfK915XD2kDLGZ9+bvdB+U5vSreYjIYmAMbYAAADcA0WAA5gAAmnwO7ANwqAl+V9ZKByzxqGNGrYWE+0B1J9sddwADxxOqDBci66zCaI08d3e0dejgF1uE0Rp4ru9o69HAJKOJvt4KWMOlLm3OhSacWZbclSimD23GitVarcFlYCyslEIQhYRC4sa+5O7F2rixr7k7sRF81aeTKbpYixZo9rcpFjZmNgt76Fw5it1qlJuMAG+ULxVYm1zSMvoSf3G7oXl9M4bwiLUSpH4tkbXY3DmGYiKZ0fPlkbCbO6iGmTXpIUbpU2Tx6SgqoqmK3KROuAb5Xtc0skY4DexzHOb1XuNQFFroXTU8kbdS0gdZC9InBrwTxVk9u8TqY6p+WaRoa4ZAxzmsta4BjIyu5wb3vY6rVScIlWLAiF5G\/Ox0bndeaN1g74oISvsVtPR7QRPcxjoKqIN5aNwzOj5TNkIkADaiElj7bnd6dG31blXhOe5HJnXpudDuyB3elclSQQTt5maIB7AA4EDvBG46\/m66tj2SNBalrEMVw7EwGV1M1sltHuBcR8SqgtI0bupPzgvpabD4y2BxlgJ079spZ1Zha46na9ahyrwWVguWgt59Sbdjrb+v0rW3lIDnYXscOhzmHxPYb36jfxKQ2glg\/6WVzf2T6ze46Lwkpo5NQrV0eIMk8E6+5OjvId\/iXWFW3AuEl7SGyAztHhOA5OSMjQ3dbK93VoetPmi4TIvfJGD8tmYadJbmsO1SGYvUw+rUQk\/tR5g9hzCrZcNt7J71JWJYm2LTwne5HR0k8wXBS7SNcdW2F97SH28SivhXxx0tIXQyse5728oGSMzujcLANANyL5Lgc1+a6j7ZWsmpnB7Dkdfvmk3a8He1zGmzm+kcxUVlbXVe1NC8NAJDWlutveOov0aL3ZQRhnrZnrVr45Q4Ag3B3ELYFDOF8ITRbMJIektPKMv02FiR4in9gW1LZWg5myMP843m7Wjn8h6lOix0MIbVMdGTv1ZfrGnb3qFJROGbDf4pyzWtruSaYYj0JQkAc3foRv7d3iSUcGBN8y6AG6grvhexg0OiyyuYTvXKMMFrXQcIaiLtFW3pQapvSk\/1GHStnqULb0RdvdTelcWN1Q5F1jvsPlGx9F15OEDpSdj9KIoxre7texrXKtxiXm6OVw90jvy8170zdqVo6VX\/a6blqiYDpyjn1e8H58\/kUVbWUIfSyyDW7HPB6Q6Qv5tyfUVUZHzSX74SOedfe88n9lxTNxn8FyAb+SmaOm7GF0Y9AA7FX07dhjW8AFaHMkpu8GG0slKORIzwlznNF7OjLnZnAX0IJLjbpJPOVKFPtO0e6v0WN\/R+5RBgYDXtJ0F\/RmyeSxJ8SmGiw9skQIHfAaL3c7NSoXHZWJNoi7wWOt8U38iT67FZS06ZB0+2\/8AxThoYtN1ikjafwTYW0ssXutjcqItpZS57nONz09SaWzNJy2JwN1N5Ldl7saflPanZtS211q4HKHNiPKWBEUb3AdbBnHYMzGeQ9CksdYEqDMLkKUpDlpnAe+tt45au2nWMp67rgxXTud+\/fr1ESvHpaPIuiv72Ege\/wALRre7mCbMfGStczc8MHx2i\/RenN7dVsy8AVgpZey7SOgtt49L6c3eDyKyXBlUZo4+umb49GH\/ADKurG3v2nt7xhv4rkenoU98EjrwwD\/gWPa1mqrq42np3ftgd+S11Y8dCe03Jc9l2UOW3e7lwT4Y13Ou7D6cMbYG66tVK6V4ntbXcva1zszCyIk2TkueyUqa1tNySpMKaedKlLGGtsERbVrntbXcti01hbl1IaOkkD51guAFyiT38j1Jrbc8F1HiV5LGnqD\/AD8Qb35\/4kR72Xt7135SXpqeHfyjfEQfQF0QYxE0Ad9bptp89\/Qq2qraEjZmezPiQj6Izt2XMuOpV\/xvgOr4ieSMNU3ms\/kHkc12TWaD+uUi\/anxTnpco6TPSW9ExVr4JQ8XBBHT\/G4rxWQhzbHRR\/oSmf6zS63QRb4H4qlfgNPf7w6L\/MXVcsA4FZ3uHdE8VO3nbHeokI6L2axp67u7Cpu2F2JpcNZaBnfuAD532fNJ2vsA1t\/atAb1LsdhjAQS61uk2XVJiUcY8IO6m98fRu8a9mQUdF6xIHS45+Pkp9JhcURvG0k8dSlBcuI5Ld9uSPW7UtYCSAwD2z3tYAOu\/wBKQfszhqXcm2WCR3M1jwSbamxDjmNhzX3Lwdyiox7JcRvIa6w7bK3bQzHcnRaG3NZKVHly97uSHRUTJGAg26Qd4I5utLdDCGNsNVcRStlYHsNwcwVEc0tNitwWVgLK9SsIQhCwiFxY19yd2LtXFjX3J3YiL5q08uU3StHjluYJIgjzGyUJMGeBuW61W12NnoC1VmK5xay9NwR9rrQ7C3jmRFwoXqRljZeUROTg72znwmp5aHK4Obkmhffk5Y75rG2rXAi4cNQekEgzXhfD3Q1BDaqlkhBtd4EdZG085OjZA3ra1x6lXBCq63BqardtvB2tNoEg\/nrUiGqkiyaclcmTBGzsE1JM2SB4zMYH54nc4yS6i1\/anduuNwSq0fzc0ZicR4RAseu40cOsKs2yu0tVh789PM+Ak3c0HNE\/d4cD7sk0A1IuOayt3wU4pJi9CHysjMgHftA7x\/WGPJyu6r9llTyU1fRDL+9YOx4Hn8SrWGvY7I5HwTWqcIblsyxYG2aPo\/jnSd6habiL6E6ga7wADYJ047svNE4mDv476wkhr2G+uUuIBHUde1Jvd0kWksbozu75pAJ6nbj4l60tdBUC7HC\/DeOsaqW954JBfg7huJ9BH8arUaVzfp5v\/ZOQVrXHRdRpw5nZuH\/35tLaqWUZslNilZmNj8w\/cnBsZI6OrY0XDXhzXDmIbG54NukFu\/t6VzVVFbxjdzeVetnZ8lXCTzPy+KVjoh5C4KPXM26aQWv6p+C83EBynXBLupwOcEgdgOnzrSyikv4Wi9bPz+wkDe1x8ju+HpzeRY7qk6FPwZ+3RRG9\/VHhkqSpFpXdaHUcvukqUbSG670iPxGUakWCaHCRwn0+FU\/KVMwhB0jjb39RO4e1jib3zt4u7QC9yQFvXYjHS2BuXH2Wtzcf6dKxFA6Tq3k6KSamuZH4TgD0bz5BquGox6MbrvPZlHld9Co7t\/xmayoJbRRtoI7\/AHV4ZVVLx15wYouwB5\/KUZ43wn4pWgsnrqiRh8JjSyBjgPdR0rWNLem4PWoN8UmFwI4weN3OH+len9w3ifAfNXp214ZqOjcWPqWcre3c8H8qqLk2ALY78mSRbvi1Q1tRxiTO\/kaWE5ibPnlcJTG06Os1hLDIB+W4C\/ObgVklxhkcAjiNnvc7lXDV4Za1gQAGhxz7jqBa9nFOLZemMEYc6wklAyNsAYocoJeQB92cNwI0Fr7wF4Pwdnt1D3SH9o5djRkpEc1zZgA6vmpcoavLBO47zZo+NI3KT5WkHtCaT8S9ilYdQXkjsOZxHX3gkt0khdWKVl6cub7ctcAOY8o17gfFn8TU08amMbWW0u7M74rLEekR263Ec2nsGqUF6pXWka2+gYQefw2usb9pBUy8HeJCaJtiCcovax1Hen0gqFGC\/sg3PZcDTvXNBFu0OAF+seNsY3XPhc50b3xOZMGtdG98TrSMFhmYQcoLA79Yr3jh5wrR0\/NK2NXAGk2502scHelVypOEvE4rWq5HtvYCUR1FwAD4UrS7nHOumbhdryLOEL+sxOB\/6Hhe3obhwWoxBm8FO3bBu9LfAtSBkVRKd7rRsPju6wPN3zBftUQybW1VU7LaNtzY5WO5zb2zjzn0qdNkIe56Fjb2NrvvpchmaQ3Fhe9Sd3vfUtJWFjbFGzCQ5LdWG0IvvdUOcB0ZS+RvkzgeNdvI+wxdTxbs7lAA3b+9K4ayI2hjJu4NBud+eZzfJ3j2afkJVd3xDd2V1tL\/AM3SyOB6jcltvyVHC3KVqTyDM4W+OGgHx5b\/AEqceCEXihPSwn5TXEeggeJQW7vS617Zwbf0cYBPynehGzfDI7DmCKSF1TEzLldG4MnY1zWE2Du9msX3tdptz7goVfDK\/m3RC5a4Ote17cCtAQA4HeLK1FTh7zezkoYXAWNsTcqA9n+MjhcxyuqpKV3O2oje1o0vrPGHxt8bgpa2X2wiqIw9kkdRC7dNE9srPKwkH5+pTW49E0hs7Hx\/vNy7xkoRpHHNhB6te5O5a6ll26b16ZICLggg7iNQV4qXHKbb1dggi4UVIsuHPPtks0bC1oB1KRJp5eZLVE45RfesokTa3HhTtd32QNbd795F\/BaBzuNx8oKLMT28e4+xxg\/lSkucevIw6fKKXuGr7jJr\/PReO4At6b+JRyyzIxpd58dgVx7IW10sklRdwa8ta252QG9A38VeU8Ya0W3i90oz7YVdiMzGk7iIxcdmYkHxgpu1GNV7X8pHM97hqQ555PQ+CYyMmQ9gStQ4G6XW5F+i4HoXe3Y4kfdT1jm9P71OZQ07bhsbenIKZm3NLlDwlsa0DJMx5a0yNbkyNeWjMA4vGdoNwDYXsvdbwox7rTO01zFrGgD8pr3X8ia0+xTiXAPIN7E2DhoOlp0WmDZJ8YN7kjnGgIt1hRRgsLRsgvtw2jZaBoO4JVdwjySE8nAwN99kkdlIO4huRpcOu4HQSk3ENsKiQ5TIGg81O2xt1yEuLPlNXNRbKOzue9+VodZg0JG7N4WYA3tqANxXUMBLie\/kk1sOTzOcNAb3iAA16ehbtwujh9bYb1uz+N17tASSaN7nhwi1O98jnSvceYlrSNevMUpbJYLI+qjdq9jJQ55aGMY3J3w79jdCHAd7mJI050vbN7LStnY6QEwgHOyV\/KXNiG2jDjbWx1t41JcOFkRBwFh7VgGUAbhu5uxR5qx87zTUgDiRmbjZaDluSapZEzNbsNo3vZcGwzH0W1\/joThw6ItbY6lIbJJWtAAtbmS3hriW99vXTUFMaenZETfZAC5eV+28u4rpCysBZUwrzQhCFhELixr7k7sXauXE48zCOpEXzQjflN13+rD7b1x00eZwCUnYKeY3W61Wr1Yf0rBxd62+ojkn1dOWGxRFrlfmN15QhEQhCERew9XM4qf3iqYtVzuKn94rBWQphq8OZJq5ov7oaHyjf40lV2zgcCGm4O9jwHA+P6QnAhVdVhFJU5vYL8Rke8eakR1EjNCoixzZDI4mMck\/eYzrG\/pyn2niuOxI9M86tIykHVu4gjeFNmI0okYQd9u9PQeZRBtVT8nM140DxZ3x2aeXKR8lUgZLRVDYHuLmuBLCdQRqCd+StqaYSgm1iNUlyR62\/jqSRjMJFnDS2t+ghL72c\/SuHFY7tPYrcW3rZ4UibNYxaJsm8PjaXAe65\/I7MErM2hafalMjgvqw6BoOvJylrh+S4h\/\/AKneRSBXmJjCWgZzoOonn8WqrMFqW0sE7H6RuJ\/hOY81BrIi6Rtt\/wAUx+GDhDiwugkqZBdrABFCDldUVElxDECAbC4JJscrWudzL5+bb7VT4nVPqKh5kmedBrkjYCSyGNh+5wtvYAdZNySTJXGy26NfiZpmOvS0RMYAN2vqjpVSaaHKQIh0ck73RUJvdzbujmv2HddWGEUriDVTfaPz\/dbuaOzVR6l4+zboPE8VuY5apjbd2eQiw9A8iIXX+MN\/WDuK83vcdtu291eWUVL+xcUNzJI512G4j1y6C9zuz6C2Vt9+8HUOnD3OmElQ7QG4Z1N3Ac1zfeB7gDQCwjrCWt5UF1yAb2ba7rGwFz4NybXsTrpqQpn2dphVhmbLFTggNjGmZw0y77kb7nwjrawbrAq22zUylO5edlsNkkaQSWQAh8jiCQxrdGgcxkeQNOrqSfilCaqYhgswGzj7hoJyt6M2+\/W4+4BL3xWdjvYG95A03dl0dNIBqXShpysyixsNxDR7a6JjbvY8jAIozobNLb3GrAD3xLt1t50vZQLqckDMwHI37nGCS7fmDMpIvuO4n9Udqj3GZ7sO7vn5r7tXHKDff4Db9fKdVk79sqgUkJbf2aTw2g3MbG981pLd8pc5rjf3x3Mo9kvYDcTdxHRcANbfps25639KsKWOwuoNTJc2Whxv2Dd4zclc8pW8tWtrLm3UejfY236b7HxKYoidvBzhZkmjFjme4ddmB2r\/AO31XLRv1E9YkWtDY+ZmXPz3cMzefe3lJHt7W2UYbDzso4zLvkdGBFfvvch8p3gMs4Bo9tnN9Bo5vVMvzPdoXWEYvuLyXR3J3ua2HlD+URfwlW1OZVhTiwTrpI89SwnmFyN4Bfd1uzcOqwC6sLaXOzne+WR17aWyhh8geAAubZipBdITzwuc25tZr35ogDfm3eJKdKPBt7m45gOVqY5Dcc3eujChKWtkh0LuYx36BrCXPPzKHcblu519QNHflNaLOFucmN2nQYweZShi8pbSu115INbzZiYGkC\/SRfyqK6qTMxzvyjcWuSO+AsPdaObb3QHi9o3ZheLxkVHOMRmORwJuQSDvOrTbQ7rEWPNv0To4Mtv6rBakTQO70kd0UziRBUsB8F7R4MgF8soGZpOlwS0o21lP4L94Lcrra6x3sR0946O5POTqklzrnqHpJOg\/joVo+NksZY8Ag6gqsuWuuNV9NOCfbiHEaSKoidenmHgkjNBKDaSN4Hgva4EHxHcU7MexPkLaEqgnFW4SPUzEBTSutRVjgx9zZsNSbMp5rnwWu0jd1OYfaK\/eDvbOzK8XczTXeW8x7ebxdaocOc6iqDRSG7T60ZPDe3rG7\/hSpgJWc6NdHfNJsm0YFu9OqcNBJnYHbkepsfuQts4DI3W0AaT5GldA92y0u4KIBc2UMcMOIizG+7lc\/p0YMrB5ZP8ApSVs7hWdoc4c1+nS2g7AvPCU7NWRt5hC026zJIT6MvkThwkBsQbz2t6LeJctg4\/9K1x1ddx6ySVfuydYbl3UMDWMuBbq6Qd+n0JNqsWbFvHj5rDM394PjXdiMuRgHOd3SSdyUtntmQTuEkgHfPfqG3JNgNcovcaC+i9auuFOWta0uc7Ro1K2c7K5OSQYsXklHsUTnA7jbI3U3+6PsD5VvgwqeQeyPbGDvazv3dmY2AOm\/VSJTbPtHhOLuod6PLv+ZdowqMe1Hz+k71qKfE6jXYiH4nfL4KI6sjZpc+AUeU2EwsI73lHnneTJ47eCPEAnfQ4AC0EusPctFvSfoSuMOZfwQupospEfJynvtTF0h\/aJt3D+qivr5HaZJPgweNvtcx\/K770bvQtGPV\/IC9rpYWmopmv3i6uYKWKAWiaG9QAUV73PzcSU2H7RWAOUpwYRUcozNayz6mx+5C6YYg0WGgXutF6CysBZWSiEIQsIhYfuWVh+5EXzGa6y6Yq9451qpGBzgDoEsPwYHUOFlutUnPxF551zTSlxuUruwloaSXBI7xYoi8oQhEQhCERZarncVP7xVNMiuXxU\/vFYKyFNiEIWqysEqNuEmjsHkDwJBIOx5s7xd+fkpj7F8Jr8dfVl0LabuOulpAGSOk5UQm\/KnM0ZCb+Dr2pxF1+v0rhsexYc+IgzONwN765Zi1t9+Kqzyh9DmczYvu1t08CkvNdoXPU7ktKPuHXbCbCKJtVHA2pa2UNma55i5NsnexyXaDccpkbb\/iBelBjXpMwhDLXvv4C\/BTaLlMKqYR83a989q+gJ4Jz8HVRkqZYvdxh7e2J1ndptIPInXwn482gw2oqhvgopJbdMrWOEbdemQNH6yamwuPsxGhp6tgAbPC1+UEO5N5GWaPMN5ZIHsPxEzeNZjXI7PSR3sZqqGL9RrnVbx2WpnDxqp559TWGLZ2dtzWvF7+yc\/gt6PlA2om5pzNkgOtnfMDTQdPcqaT1Fzd7rvOrnOPfOc7VzjfeSbm\/WtYkadLhwPNcH0K6XFy2WFFgsGdg5apvVTXHfA1IbyLTmFxlp2wC3Tm6SmNxytpGw0kFEwAPnfy09gARBTOAiabagPncHD82K6uDHxLV+jRx3zIvfcNTa3mqyPFecqOZa3eRe\/DfoqxyTBpuCLjmuLkc7T07h1heZJW30I5ucfxdXy4H4WnBcOJa0n1OprmwJP8mZznnTq7nb7lvyW\/QoM3K0MeWc1oSPa4H91RJMeDXFuxoba\/0XzjlIOoIPYd3kShQ47LHK2QOuWeA03yCwIvk3Xs52vWr47VbFUWIRllRTQzAggPyNZKy43sqGASRO3atcNypzw3cHrsDrOTBMtLKx0lJK6wc5jCBJE\/Lpy0Zc0EgWIex2lyBZYZjsNc7m7FruBzv1H+inUOKsqHbIBB4fJB4TdG3jAeL5tQBcgeCBo0au1IJ+Y6XbfveDktG4C5lPsr2uI1MYN8hGvfauPMW3urPcWSNrtnqIlrSSJ94B3V043kJq8cyEDDaSwA\/8QG4Af7HUdCiRYzG6t9GEf3i29+F87W6OKy3G3PqOY2d5F78OzoVYsRrDIbm976A6nwy67j7aQl7nEnnN+pcp3fx\/B3LORZsuoAVkStblzueL7xcHqO7q50oUNE6eWOFvhzSsiZ8eeQRt07XBfQ+jw6OKNkbWNDWMaxoyt0bG0MaN3QAqXF8ZbQbI2douvvta1ugqtr8RFJs+re999tOwqiWzNXy8di4FzA4bxcMeLscejLKAN\/twem7mZVlwjsSQHE35zkIbu5nHktepylrjf4cWUdJVxtAdBVGN5AAHJVkRuHDnYXwRt\/rD0qBaHGWSRkAlkm9jXW3jRzA528kZbE9XOSlJVCtgEzRbUEa2srPDK5tRGH2t0dSf2FYsGPILrXDY7fEhnc89hLAfEnnRYrbLqDzb76EsOn61vInTxWqrujBWyFrQXVU+nhW79vOe1KfGBqxT4U6QBt2TRke1BLQ9wFx1tCo34p\/6r0fY+9s3v\/ReDOUANV6Psfe2b38bW81Fu0+JgUwBNvZYh2XphmGvZbruFHuMVbWgjNvYXGx1DiIzz6EAvce1istxe8Q7rwOmmcxrS9092+FbJWzMHfEa6NUfccjZomnpq2MWMMnIT5Rb2Ko76F5tzNlaWf8AMBe9LijTWejObbMtvfeOi2\/rXmcfa+oNPs2zIvfh0W39arXi1V31r2GluYdRF92hHkC0PnaTa4PRYgXdbU9AH0lWG4koDn4ncA2FGBcA21rd19w7OhTLw0QNGCYj3rR\/IJ+YD+aKm1WPinq\/Rubvm0Xv71t1uniodRiwjqOZ2d4F78bdHSqISSAaEi5GuttDovoFxVeEI4nhcMr3Zqmnd3LVnneYmtySnpMkTo33GmYOHMod4lTQ6hrSQD\/LWjUA7qdo5+xWAjYG7gB2AD5lT8oMWBl5oNs6NwLXX6ATlbQ9ay\/HxSSujLLjQ528ipdNQOkLmxqW0Dz0tt8ohv71F2Y9JSPwj7buwbBqusbGKh0T6a0TnGNrhLUiA3eAS23LB272q9frIatpgZHYuBaDtbyLDcN9t6YdjIqKhsZZbfe99Bfh0JH2mqA\/FJBvycmwdREYLvS9OiidqOj5lzbOYh3VTQVBaGOngjmc0d8GmeJspaHEXcAX2uehKCroccEDBEY\/ZFva4ZcF7P5XNa8jmt\/vf\/lZqTnqomc1857I2lw\/6sqkrZeG0V+dzifEO9Hpv5VG1KQ2USEXIaW\/quIJ8fehSfgjgIWWNwWg3+Nr+9WeEVAra\/nQLBrMr8SfkrOLGIa2D+7uDfMHX+oSgsPdZeeUXPXNzNtey7JaLd3Q3pC2gpv+ppuDmS1CbABEW5eJJA3fojlFxYtDyjbA2RF1d0t6QtjHg7k3zhhtbMljDosrbXuiLpCysBZWSiEIQsIhYfuWVh+5EXzGBW1tS4c5XmntmF9yWRSRO57LdapGM7ukrWuzE4GsPem640RCEIREIQhEWWlXO4qf3iqa5RZXK4qf3isFZCmxCELVZVPuLRvxj9PVP7lIm3ePnD6KWpEL6oxBpEEd+Ukzysis2zXbs+bcdGlR3xaN+Mfp6p\/cpkpZcjg7fbxbxbf418uxpwbiDy4XFxcaXyGV9y4utDDXESeztC\/VlfwUAjjFu\/3RW+U\/6KkHGAzGcLyPjdC2rowSx2r4XVMLZGXuB7JG8tO7exOkYd3zjmNnPc61t2Zxda99bXXPXU+QjW9+rs+lXdC7DjK0wCz92bjuz1yXVYVHhQqBzDrvztk7gb65aXUJ8TvH3sbWYVMbTUszpI2E3IbynIVkYHuWTtY7tqDuUp8LmxDMZo2U7jly1cEua5bZjJOTqgC32zqWWoaPyi3tEGcI83qFtVSYiO9pas2qdbC3e01foBrlY+CbrcrRg+MdPMoOOxupqttTHltesP3hkfn2rn8bgdSVe23K+Y6\/zY9qGNAAAAAAsANAABYC3MAFQ7h02q9U8Uqpwc0QfyNP0dz0xMcZH5L3CSX+uV2tsnfySVmZ0bpY3RNeywkZyrSxz2FwID2tLiCQdQFV\/hG4JaOkw6eeN9RykUYc0OfG5pOdrbOaIwbWPMRuCmclYmtLpnan1R8T5Kbyew972OqLZaDszPkrGcDn4Ew79HU37MxIfDTwrx4AacPp31PdAlIySNiydzmIG+ZpzX5YfJS7wO\/gTDv0dTfszEwuMtwbVmMvozSiIiAVAl5WTkvu5pyy2hzD2F1\/EqamZA+vLai2xtOvc242z67KjhbE6qIl9m7r524+aeHBDwl0+OwSPha+GSF7WzQSZXObyrS6J7XsNnxOySAEgG8btNxLP44mGCXBRL7enq43A\/kTtfTPbfmBdJG7+rC7eLfwXS4HFUOnex1RUujvHGS+OKOn5TIM7mtzyOMzr6WAa23OtfG8rRHgL2HfNVQRsHSWOdUu8jKd5upEDYo8VaKY3btC3dn2ar1iEba5ohzbcW8\/NKfFe\/Fyi7J\/2+oTX45n4NpP0gP2OoTo4r34uUXZP+31Ca\/HM\/BtJ+kP\/o6helL+mf43ea3h\/SP8TvNVZKxZBRdfSLLr0\/uLtg\/dWP0YIDmQufUvvzdyxl0Lu0TmFXdVY+JbhGaorqojwIoqeN3SZnunnA6xyMF\/jhT1t7tAKGKF\/vuIUdP4qqsjjl8kXKnxL51ykeaiuETdwA7Tn5hcljDjLVc2NwA780k8PODd14HXR2u5tOZmW356J7asAdohLexxVEyNP4\/jo8i+kM8Qe0tcLtcC1w6WuBa4eQlfPDHcNNLUTwHV0E8sJPOTTTPhPj7xWfJCa8ckXAg9+XkFN5Py+q5nAg9\/\/CtlxQfwBH+dT\/2mrZxtZsmBOPTVRDo8Jso\/jtWvig\/gCP8AOp\/7TV543\/4BP55B\/wBxU4F8Yt\/8nmoINsRv+2lHiq\/i5R\/Gqf8AEKhPjbfAG4hQ1FK7Rs8LmB2\/I+2aGTtZI1j\/ANVMfiq\/i5R\/Gqf8QqFKKrsReWVsjm6h5I7HKFWOLal7hqHE+KrXxKad0c2LMe0skY+lZIw72PY+ua9ptzhwI8SmXhq\/AeI\/mE\/90Vx7GbLdx41ikzRaGtjopwdA3l2mtjqmj8rMGSn84XXw1fgPEfzCf+6Kl1dQKjEWyjeYz4Ny7DkveomEtW143lnwCi7iSfeFb+et\/Z2qZNvtohhtDNVGN04ha08k05HPzysiADiDY3kvu5lDXEiP8grfz1v7O1TLt9gBxChmpRIYDK1oEwbypjMczJg7k8zc2sY5xvTFtj6Tdzns7Tb9VhfTPTgs1+z6advS4v1ZXUUN4wMp\/wDgteflf6Kc3GKnM2xk05a6J1TT0ExgcCHwmeupZOSde13tD7HQdimjDdoXRe1zEgA6kXI57W05\/KoS45+NulwSVlsueWN7ze92xVMIa3cNM0jT+oFLpDRyyQcwzZk2wSLuNmtN9+RvYLo8Pbhon\/uDd1js+17pvrlpdPXg6\/BlD+YU37LGkLhO4VKTBJYGVLZz3QHFj4mRysY2N7WPc\/PI1wAzg941xsDz6Jd4OvwZQ\/mFN+yxpL4ZdiocVwuojfG11QyF76OUgZ4542GSMCSxc2N7mhrgN4cdLgKvoaeOorjHLexLtO1c7QUjaqr5p2h2vAEp04ZXR1ETJY3CSGRjXxyN1a9kjQ5jh1EEJ\/8AB7WZo3Rn2hu34r73HicCf1lWnih4oZsBYwm5p6maEc9mlzapo8XdPksrBcH7v5Q4cxiP\/S5pH71LwwGjxTmgcrlvWN3kVvRA09dsdJb2bvJP3RNrHjNyneeCnJyab+NYuYn2y3X0ddiuDPUZh0c6dlN4Ivvtqmx6vnMBlOqc1OMzQelEW3RI20pksOT3pY5NJOP13IgG2ZESG59RYaapzYLmyDN4Sb79oTYHIU4sHqOUYHWsiLsCysBZWSiEIQsIhYfuWVh+5EXzFC9XK2URGYX3c6XXCAkLdapukrCc8kEA1ukbFQy\/e7kRcKEIREIQhEWWq53FT+8VTFqudxU\/vFYKyFNiEIWqyqfcWjfjH6eqf3KX3OA1JAHSdB5Sog4tG\/GP09U\/uUl7WbJxYvSy0Uz3xwzN798ZjbIORcKhmV0rXNF3RNGrToTaxsV8wxhodiL2uNgSLnhkFxVdHzlcWcXAd9glDuhnum\/Kb9K4MYfq22osevotuUF7Q8WighmyMmrXsygh2ancbm9xdtPbmUpbPYaKSnhgbmLIYI4mF9s7mwxtjaSQAC6zQTYAK1w7C4Y3snjl2ujZtqOtdbhHJ\/0apbKZAbXyyzuCOKZPGO2fFdheQW7obVQdyb7vnqZ20ghFte\/E56rsBO66l3Z3D+5qaCDO6UwwRxGRxzPk5GJsedxO9zst\/GmPDF3ZjEMW+Ggi7rmH\/mqsSUuHNPxY210vaIypEmlDRckNGZrbkgDNI8Rsbr7Zz3NaBzlwCjco6naeyAbsz1nd3Z9qqOVlSH1Iib90Z9Z\/om9t\/EeRa8bmP74dUneg+J2UfrKIuFx18HrP6Af3sanutphKxzHeC5pafGLX7Rv8SgjhfpyzB65p0c2LK4dbZ2A+LRS+Tk+03mzq0+BPzVvyWrBJRvgOrbkdRv537wpS4HfwJh36Opv2ZidaanA7+BMO\/R1N+zMTH4zlZiFPDDPR1Zo44o5nVLQSHS\/ceSsA0glvsm8jw1QNpDVVjomkAlztdMrlcZHSuqakxN1Jd4XKmCeVrGlziGMaCXPcQxrWgXLnOdo1oHOVTnjOcJDMWqWw07s9FSh+WQXDaid4yyStvvia0ZGnnu87nBR3tBtpXV7ctTVz1DNPY3yO5K4NweRbZhcDzkXSPJuPYfmXZ4RyeFI\/nZHXdutoOnpK6HD8JFO7bebndwCuzxXvxcouyf8Ab6hNfjm\/g2k\/SH\/0dQnRxXvxcouyf9vqEk8a3AKitoKZlPBJUvbW53siaZHNZ3LOzMQNzcz2i\/Wucp3BuMEuIA23a9qp4nBuIEn3neaqMsXTtHBpiv8Au6r8y5N3aTCJ6N5inikp58oPJSNLJLSXDDkOtjrbsX0Zk8TzZrmnqIK61srHGwIPUQra8UzB+QwJkhBDqqomnN9+XOKaP9XJThw+Om5x08aMFJQMabSGuNQzqNFCWtdbns6qHlUz7E4QKKgpacfzFLFET0uiha17u0vDj40o1NGyS2djJLbszWvtffbMDbcPIvlwxBra81LhcbRNu8DyXFCrDaozEXFybfBZoqoSxskb4MjGvbz97I0Pbrz6OCppxm8I7mx2oI0bOyKobzfdY+Sk7bzQSnxq57GgAAAAAWAGgAGgAA3BVx46OEa0NUBpaankPX3lRTjyCq\/jdM5Mzhlbs7nAjzHwUjBZQ2ptxBHn5J4cUH8AR\/nU\/wDaascb78Au\/PIP+4s8UH8AM\/Op\/wC01Y43v4Bd+eQf9xG\/pn\/7PNZH6R\/j80ocVb8XKP41T\/iFQpAxTFmQS08btDUzOhjPNyjaaaqAPaynkHbYc6j\/AIq34uUfxqn\/ABCoSPxuMVfR0NDURm0sOLwysOts0VNUvANt7TaxHOCVFmp\/SMSfFxc4dudvFeMkPO1rmcXO81NKTtpaZstLMx7Q+N0TmvY4BzXNIsWlrtC09BWzAcUZV08VRGbxTQslj6ckzA9oPQ4B1iOkFesY+4v+IVWwAtmaDqHD4qPRttUsB94fEKG+KawBmKgaAYtIABoAA0gAAbgpuc4AXJsOk6DylQnxU\/Bxb9LyfMU\/uGbDO6sHq4bOOeNoswZn6VET9BY3Pe9Cs8WjEmIuYTa5aL8LgZqZXxc5XuZpdwHfYJ1d0N9035TfpUQ8bQB2CSkEG3J7jffW0vQoR2X4I45pHskjrWjk7xvAbE1r87QM3KQHO0tzaCx03qReFnBBR7MTxAOyxR0sbS4Wc4R1lMwE2ABdYa2AV5h+DR09QyRsu1Y6Wtu6yujoOT\/o0vOmQGwOWWdwRxU3cHX4MofzCm\/ZY0vOtlIO4\/MdCkHg6\/BlD+YU37LGlDHpHtgkLGmSQRvLI22zPcGEsaLkAOLrDUgaqjw17W193EAXdr2qmwORrMRDnEAetmctxUQ8TilyYRUe5dik5Z8VtPTRfOwqxmwA\/lP9U752D96jDgc2UOFYVT0ryHTNa587gbgzzyOmlAd7ZrS8MB5xGDzqWuDmC75H9DQ0drjmPoaPKpNO8VOLhzNNsnsG\/wAF4QuE2IbTdNq\/YE9lompGuNyASt68veBvX0ZdgtHcLPchdDRZau6m9K3AoiFqnga\/eLravEsobv0RFo7gZ7kLoijDRYaBau6m9IW1jwdyIshZWAsrJRCEIWEQsP3LKw\/ciL5FN2kedy9u2ilG8EeVI+EShkjXEXAOoT99WqSQassbIibP2SyHpXk7SvS76rUoOjE0sekY+Qlgs3oS6Lv+yZ6Psmem\/lRlRE4Psmej7Jnpv5VnKiJwjaSToV9OJlWmXD7n+NAvn9NVNMQaG990q+3EhH\/hqIrGIQhEVPuLRvxj9PVP7lMCrbsniuNYLUYjHHgGIVkc+KVE7Ze5q+Npa+QsZlyU7g9ha0ODr+2Th+2rj3\/8XxDzGI\/VFweLYFVz1T5GNBBOWY4DpXK1+F1Es7ntGR6RwU4pB2tqhEA9xDWNY9z3HQNawNc5xPMAAT4lENbw0YzELybOVkQva72V0YzG5td9KO+0OnUtnC7tbUVWEwltFM+aoEQqKWJs0j44ZQyathe5seaG7GOguW39lOlwvHDMIqIalr3gWz0cDuPAqbgmF1NPVCZ7cmg7xvaQPGykTgfo3dxmqkaWz18zqx7T4TIpWtZQRHoMdHHTAj3Rf0pn8bjFJ6fCY3QHKRXQPleLFzGwF0sDrHS3dLKc9rW9JSHRcN2KPcxgwCdoLmtaT3WyNtyGglxprMYOc7gAn7wi4d6p0U9O4NHKwFjOcMlAzwP15mzNY7xKVS4XUenCoqGi1ydQeoZcPJelDg1TPVmadthm7Ua7h+eCd+yWNNrqOCpZ4E8DJQPcmRgc5na12Zp62lRpxlabJhlY7mkpx8tksYd6MvpUY8FHCFi+D0DaT1GqqpkcjzE90VXCWMldyhjyiB17SGV17jw7W0uXjt9tVUYvs9UB9DNS1Ru3uZzJzKHMlYQWMkja6aN0bt4FgQ73KUeE1FJWbbQNi9tRoTllfdkmGYdVUtWXNb6hDgcx7J+WRUo8Dv4Ew79HU37MxMXja1GTCXflDL8uWJv70y9kOF7FKKip6YYFUyCnp44RIW1bC8QxtjDsopzlJy3tc710cYjaB9dgbJHxdzyZYHvhJcXRumfE58bg8NIcxwLdQDpuCUOE1EVeJngbO046jffpWmHYXUxVZmc31RtHUbwbfFVmhW2TwT2H5lphW5\/gnsPzLuQrsq7PFe\/Fyi7J\/wBvqFJip3wZ8PsuFYfDRihbOIc9pTK+Mu5WeSc94Ijltylt\/MnJ66eb\/drfPyf6K+eV3J+tlqJHtaLFxIzGhPWuSqsJqXyuc1uRJOo3lWgVYuFrCO7NtqODeHCke8b7xUvLVUwt1shcPGvA4003+7W\/\/MSf6KZ83DK\/1d9VDRNfIKPkGQiV5awm7TKJuSvmyOe3Ll9udVKwrB62le95bqxwGY1Nrb17UOHVMDnOI+6QMxqdN6ugoDxzjNU8FRNEKKaURTSRiRssYbJyMjo84BZo12W9utNwcaGdwIGHMYbGzjUSaG1gbcjqQdbdSgbXnNzznnJO89pK9MJ5M+0atvDZs7rvoepb0ODa+kN4Wz79FdXgZ4VIseFRycL6d1OY8zHubIXNnEmVwLQALGFwt2Li40WEd0YFO4C76d8dQ3qEcnJTHxQzSnxKsHBBwiy4DVTysg7qZNEGOjLnRC7ZGyMeHta65HsjbW9uVImO8Y6StpZ6d+HMbHNTyRPJqJAcs8TonEew+EA646wFh+ATwVzZKZvqAtOo6L6m\/FYfhUkVSHwj1QQde\/VSXxQfwBH+dT\/2mrHG+\/ALvzyD\/uKE+CXhxlwagbSCiFQGyvfyhlfETypBIyCN262+628KvDXJjVAaZ1I2mBlZJnEz5XXhDrN5N0bdDm33W7cGqvpL0jZGzt7V7jS\/BbjDp\/TOdt6u1fUaKd+Kt+LlH8ap\/wAQqE3OOmzNhNMP\/wCxZ5RQ1ZHpUW8F\/D1LhGHQ0YoROIjIeVMr4i7lqiSfwBGQLcpbfzLRwr8MEmOUsUL6VtK2OoE2YSulcS2GaDKWujblFpi69\/a9emYcGqhiXPlvq7ZN7jQ33XujMPmFZzpHq7ROo0UtcTfanunC30jjeSjl7wa37mqi6WLU78soqG6bhkHbM+M\/cZPiFVOio63ZHEW1kVJLU0NRh8BecszacyVsEcr4XVLGOYydlVHIWsNzlI3ZlKuwnC5PibJWy0XcQ71rC50js+cOzEcpG0ENyjdfwlDrcKfLU+kwWLCQ7UZHfl15r3kwWc1wfG3LaBOY43PzWripeDi36Xk+YqbVU7YHbXEMEkrmMwmpq456+SYSllTE0DM5rbFkLg9pFjmvzpyN4w2IF2X1ElLhvbmqcwvu73ue4WMUwWqnqXyRgWNresOA6VFxHCKqWoe9jciVY26ijjXfi\/VdsH7fTJpx8OmKu3bP1J7BWH5qZL\/DTJUYnsy8tpZRVyxUrzRsZLNOx7qqnllj5IMzl0eV1+9BGQ3tZYwvB6mnqmSSAWB4g7ute+EYPVRVAke3IB18xvaR8VI3B1+DKH8wpv2WNLyrrs\/wsYxTU0MI2erHiGCOIP5OtbmEMTYg7L3McpOW9r8676fhkxiUlrcCfE4e2nfNTsF+cmoijDuwFRJuT9Y57nBotc\/ebx61XvwOsc8kM38Qp8jYSQALkmwA1JJ0At0qTNmcO7nhDT4ROZ\/xnDdfnsAB4lE\/BFg9a8MqqyaN9TJGHRUtO10dJSRyNBNi8mSqqnNcAZHmzRcMaLuc+ZqNpDRferzkzhzGbU1wSCW5aC1r248L9GWSuqDB3UZ2pbbRGnAfNblorYc7bblvXNiDSW6b11ytUmepOoOZLMLbABIRglzDXRLsANhfeiL2uLFaXlG2vZdq4MYY4t73eiLgODm3helK1BBkba90imCa29LOHNcG99vRF0BZWAsrJRCEIWEQsP3LKw\/ciL5YN2fjPMtjtmmj2qbEW2kzTfLF8l\/+dKA4Sqj3unP6kn+otrhEqO2eYOZefUGPoSLV7fzyb44R2NkHzyLl+zGb3Mfkf\/nS4ROT1Bj6EeoMfQm39mM3uY\/I\/wDzo+zGb3Mfkf8A50uETk9QY+hHqDH0Jt\/ZjN7mPyP\/AM6Psxm9zH5H\/wCdLhE5RgEfQru8UelEdBYfxoqAfZpN7mL5L\/8AOpL4P+M7ieExcnDBQvb0yxVT3eWOqYPQsEovpOhUA9erjXwXC\/M1311Hr1ca+C4X5mu+urCK\/wChUA9erjXwXC\/M1311Hr1ca+C4X5mu+uoitpwv4fngmtvAbK3+rIL\/AB2D\/KoXgeokxXjgYvP4VNhtspaQIa0XDt4N6w9flTJbw61w\/mqT5FR\/rrn6fDZYpZdNku2m58dfFXMFdG1gDr3VnaeSy7oJP43qrLeHyvH81SebqPrC2s4weID+Zo\/N1H1hTxTPXscQh6e5WpP\/ALfMk\/Eo8wPZZVrHGJxH3mj83U\/WF4fxhcQP8zR+bqfrCz6M9Y+kIenuVj6F2aPrGh591x+5RZxiX2wyUe6dEB2ioY4+Ow+dR7Dw+17b2hpNd45Oo9H8oTc264TanE4RFKyBjA8O9ibKwktvYXklcLa9HMtoqdzXAleNRWxvYWi6aUBXS0pPbJZexUnq9KnqnSmwr2CkxtYer0\/Ss93O6B6fpWbrFkqAoCTO73dA9P0o9UHdA9P0rO0lkqISX6oO6B6fpWfVB3QPT9KbQSyUwglJfqg7oHp+lHd7ugen6U2glkp3Xhzknd3O6B6fpWDWHoHp+lNoJZKTSlbZfCjV1MNON888cItzcvI2InxBxPiTXFYer0\/SlvYrbGXDqyGqjZFJLA\/PGyVsj4i7K5oLmxvY42zXFnDUBaSudsHY1sbde5ZaBcXX0K4VtlRiGE1FK0DMYgafobNSubNTeLPE1p6nFVr4NqkkNGt+cHQjpBB3G6S\/XdYtly9zYb4Wa\/I1mbda1+7N2ijik4VqqOeSZsVM10sr5CzJNybDNIZHNYOWzCMFxsCTYc65bB8KqaVjo5LWNiM9+\/yVya6Mm+atY6Ill+kaDq+lM\/ZiDPUTHfaXL4mMafnefKogZxgK8C3I0Z\/q6j6wk7CeGisgLi2KlJc8uOZk51ebndONObsCtRSSL1+kIbb+5W\/wyINaEpwP\/j+PH5FUePjG4iP5mi83U\/WVvbxlsSH8xQ+aqvrK39GehxCLp7lbaok07Tbo3Jn7QuzOyjeTYW5yTYeLVV3m4ymJO\/maIdkdV++pXCzjAV4kY\/kaMljw8Ax1GUljg4AgVFy243AhavppLZWT0+G2\/uX0FwK8IAaL5WNZ2AAD\/wBKeNI8loJ3r59UPHExeIG1Nhpudbw1pOnZWBdg46uM\/BcL8zXfXVrg1E+kpWxye1ck9ZPysqmqlEkhcNFf9c9fIWtuNSqEevVxr4Lhfma766sHjqYyf9lwvzNd9dVqo6vCcQkzDTRLkDrgKgHr0cZ+C4X5it+ur2OOrjXwXC\/M1311EV\/1wYvO5jbtF1Q\/16uNfBcL8zXfXVh\/HTxk\/wCy4X5mu+uoiu+cRkt4KWMOlLm3OhVBvXoYz8FwvzFb9dXpvHUxkf7Lhfma766iK\/4WVQD16uM\/BsL8zXfXUevVxr4Lhfma766iK\/6FQD16uNfBcL8zXfXUevVxr4Lhfma766iK\/wCsP3KgPr1ca+C4X5mu+uoPHVxn4Nhfma766iKsyEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERCEIREIQhEQhCERf\/\/Z\" width=\"252px\" alt=\"how to calculate equity accounting\"\/><\/p>\n<p>Investors and analysts look to several different ratios to determine the financial company. This shows how well management uses the equity from company investors to earn a profit. Part of the ROE ratio is the stockholders&rsquo; equity, which is the total amount of a company&rsquo;s total assets and liabilities that appear on its balance sheet.<\/p>\n<ul>\n<li>For instance, in looking at a company, an investor might use shareholders\u2019 equity as a benchmark for determining whether a particular purchase price is expensive.<\/li>\n<li>While trying to do this correlation, we can note that incomes or gains will increase owner\u2019s equity and expenses, or losses will reduce it.<\/li>\n<li>It is an important financial statement that is a key component of the balance sheet.<\/li>\n<li>However, remember that public REITs don\u2019t offer much diversification from stocks.<\/li>\n<li>The accounting equation ensures the balance sheet is balanced, which means the company is recording transactions accurately.<\/li>\n<\/ul>\n<p>It is not the only metric to consider when performing a&nbsp;financial audit&nbsp;or screening of a company, but it is essential. The value and its factors can provide financial auditors with valuable information about a company&rsquo;s economic performance. Many businesses don\u2019t officially start keeping track of the value of their equity until they incorporate.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Venture capitalists look to hit big early on and exit investments within five to seven years. An LBO is one of the most common types of private equity financing and might occur as a company matures. In the case of acquisition, it is the value of company sales minus any liabilities owed by the company &hellip; <a href=\"https:\/\/www.cdj-bouffort.com\/index.php\/2023\/11\/20\/equity-accounting-method-what-it-is-plus-investor\/\" class=\"more-link\">Continue reading <span class=\"screen-reader-text\">Equity Accounting Method: What It Is, Plus Investor Influence<\/span><\/a><\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[95],"tags":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.6 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Equity Accounting Method: What It Is, Plus Investor Influence - SCP B\u00e9reng\u00e8re BOUFFORT<\/title>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/www.cdj-bouffort.com\/index.php\/2023\/11\/20\/equity-accounting-method-what-it-is-plus-investor\/\" \/>\n<meta property=\"og:locale\" content=\"fr_FR\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Equity Accounting Method: What It Is, Plus Investor Influence - SCP B\u00e9reng\u00e8re BOUFFORT\" \/>\n<meta property=\"og:description\" content=\"Venture capitalists look to hit big early on and exit investments within five to seven years. An LBO is one of the most common types of private equity financing and might occur as a company matures. 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