Physics
Grade-8
Easy
Question
The figure shows some of the electric field lines corresponding to an electric field. The figure suggests that the electric field is:
![](data:image/png;base64,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)
Hint:
The magnitude of Electric field is proportional to the density of electric field lines
The correct answer is: ![](data:image/png;base64,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)
- The magnitude of Electric field is proportional to the density of electric field lines
- Here density of electric field lines at A and C is same. So the electric filed at A and C will be the same. i,e EA=EC
- E.F. Line density at A and C is greater as compare to line density at B so EA=EC>EB
Related Questions to study
Physics
Select the correct statements about electric field lines.
I. Two electric field lines can cross each other.
II. They start from a positive charge and may end at a negative charge.
III. Electric field lines form closed loops.
Select the correct statements about electric field lines.
I. Two electric field lines can cross each other.
II. They start from a positive charge and may end at a negative charge.
III. Electric field lines form closed loops.
PhysicsGrade-8
Physics
The electric field lines due to a single negative charge.
a.
, b. ![](data:image/png;base64,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)
c.
d. ![](data:image/png;base64,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)
are represented by which one of the following figures?
The electric field lines due to a single negative charge.
a.
, b. ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJwAAACRCAYAAAA2JtGTAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADnASURBVHhe7X0HexRJtuX7O7v7vrffzH7z9s3OTM+8HtfTPdOe9t5AQ+M98t57CSGHACEhBAjvQUJ4L4SVAXkLwgtkoc/ec7OiSBUlKBkE3dSFo8i84W5E3gqTEXHz3+AlL40jeRXOS+NKXoXz0riSV+G8NK7kVTgvjSt5Fc5L40rPVeF++uknhZdeHnruLZxX4V4uei4K9+DBAwwMDKjrpZeLxl3hqGS3bt1ER0c77t69i4cPHzp8HhHbvBet3fO2w2ND46pwDx/+hM7O6zhzpgLHjh1Dc3MzHgw83soZhXvR8LOhJwn8nAsybIUzA313A353PLZg/f396OnpxdWr13Hy5BkUF2/Exo1bUFN9BQ8fDN3C0edFwXMlUyGDq3ZI+kl+2IQ8DAfHQbxVvnX7PGhMFM5VyUjsOru7u6VF60RtbR3Kyyuwa1cJVuYVIjtrGTZv2o7GhhZHaC+9LDQqhTNk7jkRuH//vipZfX0dKioqUFpSisLCIiQlpiLAPwR+vkFIS83A3j1laGluR19vH3q6e9F19x5u3byDG9dv4bqgU3D1uoz1FDfUvXrDwrUbt3DtpgNyff3Wbdy824VbTENw/c4ddAqv8xb9JM3bd3DzThdud93DbZHvrvwQiDv3iR7FXaKbbreEu49bBpruXdwW905XF+4K7vBe8rh1+5YDt4fALdwW946EvdN1V+MZ3KYrfE3HgHFE5ptSrhs3b+D6jetSDwJxeX+TfizTjRu4dr0T1zqv4eq1q+i4ehVXpc6vMawjPMO4Qv0EvL5x8yZuUvY7tx0yWC5BWe/es8pJeYjbAo652Yiwx7I//+HQmIzhmDlbNFZgbW0tDhw4gDVripCWloagoGBMnToDn37yBd5/7yN8/dX3iIqMw7atu1Bx5gKqqy7j4oVKnDxxBgfKjqBk737s2V2KXXtKsWNPCbYTu0vkuhQ79+7DrpIy7C7d/whyv2ffAZQdOoKDR47jgGDfwSPYW3ZQ+SVlh1B28Kj6HTlxGiekpT115pziJN2K806cPntBeGdx9GS5hj1y4hQOHz+JQ8dOCI7j0NFjgiOSx2HsP3RQ8jmgKJPrsoN2CE+w/9AByfewxD2KwwITz4TntfNesO/Afuzdtw97SkulXHuxa+8exe6SPcIrkfKU6P22XTuxZfs2bN62FZsEm7dtw5Yd27Ft507s2L1L6mm3xJHwEofpOMF7TadU8imVutmH0v37JW/KelBkPYSDRw9LmY9K2aWsIu8+kadE0tpfVoYTJ06gurpaG5S+vj7H0x8ejYnCcZzW29uL9vZ2lIlgKSkpmDFjBj766CO8/vob+NOfXsUf/vAn/PnVv6vSLZjvi6zMXKwuXId1azegaHUxluWuRGryEsTFJiEqOh6RgogYC5GxiYiOF35colwnKC88Og5hUbEIjYxR1wqTjOi4ZPFPEl4CQiMkTKTEj0lEbEIqktIysVjyzczJQ9bSPGQuXa7IyFmGJdm5itQlWUhISUd88mLEJaUJUhGbmIKYRMk/IV4Qh8h4yS8+BhFxMXodnRjvRIwdSQmIS0lCfGoyYpMTNXxIVASCwsMUIZERCI2ORHhstDOtyLhYRMXHaT6EpplkpcVrhg2KCENAaAgCw0IQ4EBgeKgiKCIcwZHhmm5YTBTCYyTtWEtWkybzYTrh4k9+dGKcyhsreVDOuBQL0RI2LELklUYjPCwMixcvxtatW1FVVYV79+45nv7waNQKZ1o3Klxrayt2796NyMhIfPPNN6Jsr+N3v/sdfvWrX+PXv/4N/vjKn/HO2xMwa+Y8JIoCZGYsRU72cizNWYGMJTlISkhDNJUtUio+Ks6hbAnyECyF4zWVKygsEgEh4fAPDoNfUCh8A0PgExAKH/8wxSI/Cwt9Q7DAJ1jhGxCOoNBYREQnIyY+TZRI8hIFtZT4kQIHh0dp2o/SDcYi/yAs9A/AfH9fCwGCQF8sCPTDoqAA+PGhy8P2dyIE/sKjGxARqn4+IYGY7bsQU+fNwpRZM/Dj7JmYPm8OZvnMx1y/RZKWP3xDgxFEZRFFCBNFiEiQehBlixJEJ0s9iGKEiF8gFU7SDIgUyDXz8pO4viFBkg8RKGkFiVzBGo5pBkeLcsdGKYKipO4kjoaReCon5abMJi2J6xsciIU+PpgzZy7mz5+PqKgo6bnW4Pz589q9joTGROGM0t2UcQHHbevWrUN8fLy2cm+/8w7+679+i//4j1/ht//1B7z15nvw9wtG4aq12LFduotd0rRLN1paIt2JdKU7d+7B9u27sWPnXukerK50x152r6XSleyVrmMXNm7dgeJNW7FOZrprN2xGkcx6C9duxKoiCwWr6W5Sd+Wq9cgrKEZ+4QasXrsZxRt3YMPmXRJ/hzP+mvWbFEzHoHDtehQUrUPeqiIszy/EsoJVWLYqH7lEoWB1AZatzseKokIUFK9F4YZiwTqsItYTa4W/xgmGy165HIuXZiElOwNp4masyMXSVSuxXNLKW7Na463dsgnrt23Bhp3bsGn3dmzeI93n3p3YKt3klr27sGnXDmwUP2LDzq3YsGMbiiX82i0i92Yp46b1ThRt2YC1WzehePsWrN8hYSVO8Q4Ju03KK2GLNllg2MKNxZbsRv6N67Ba3MKiIhQUFGDVqlXYvHkzjh49isbGRh3LjYTGROEMsV+/LoPSuro6nDp1Cps2bUKcdA+TJ0/Bu+9OwJv/ehcff/Q5IiNisa/0IGqvNKCtVQa97dfQeU0GtIJrDlztlIlC56NJQ3vndbQJv+1aJ1o7OtHcfhXNbR1oEjS2tKG+qQ21ja2obWhFnbi8r2tsw5X6FkGzuvSrb2qX8B2o0/DCa2wehLqmVjRIenVNlt/lukZU19ajSsamlXVXnKiql/t6y61uqMPlpnpBg+JKs4DXjcIT1AgY7uKVGpyrrsTZqks4V1OJC3JfJWkwfjXDNjeitrUZ9W0taOhoRePVNjRdbUfztXa0dF59DM3XpPzi39jRpuHr26XsErdO0mA6dW2SVjvTapO02tVl2gTD1bdJHEFdq5S1tQm1LQYSV3gNgsbmZlUwgj0Yx29dMnHiBHEkNCZjOENUPgrCWQz7+JaWFpw8eQob1m/EEhkbhYdFw2dRAFKS03HwwFFRsJt4+EBaSMd7I4ILDwrR4wEnJF1BvzD7BHQtPHSid+AR+h484vNa+cbtt3iG3+OIQ9dca1iDARkuCHqkTN39fRYG+tHzYEDRPdCH+329uNfXo3494tf7cEAg8RxhrHCO+HQd1/dt6RnYeYzXy+GKpNX3k8jsAs2DeTGcyVNAGSiXlYZA/HrIVznIFzk1jqTLulPw2kDSd9TfAwfMczVLkvaGZjg0pgrnShSsS/r6ttZ2VFVeViVbXyzd2rpNOH7sNK533naE9IxYRL6EdVdU8gyGQyaOecHLdQ+DofJypZHkOxSZtDxJ80lh3PkZ3lBxhkNmKDVceqYKx6JRqAfSivX1PcCtm3dRX9eE8+cqUV1Vi5s37kir5ghKEvlZBrZuhP3hE2zE+4VPsOVz9TMYxHeEdeU7/QmmKXL0iZyPWjdHayoC0Z/yyP/HIX+ccOfvCgnoxFB8d/7uIH+ccOfvCvnjNrww3OVnfnCDZHLBcGnMu9TBwliutMiKB/Lk+nr7cftWlypbT3efo0SPwGhDKZwqiPAN3Pm7whl+EF9+BA4YhRuQDE1XbLpwA9E9S+HGBPY6Gorvzv9Z4kn52eXhs3yo4PVI6JkpnIPjEFJgE5Ct2oCMix7IA5YADDYI/GU9W4g8Tjh4IqOOV0Q4yjo4vCWa/nnJYH+m1rN8pHDEcOkZK5xFTr6Wwk6OsGTb4HL7DGD/5+AZGZ2y2sNbcMv8heOxenHBcOkZj+G85KXB5FU4L40reRXOS+NKXoXz0riSV+G8NK7kVTgvjSt5Fc5L40pehfPSuJJX4bw0rjRshfvJ8W/Q6+in0ZPeSLvzE5ayXxBQluG+VLfqaBikeTEjc/0CYQxpxArndj3SDVxl5rWuVRJcl6NLnh0SSB/wCwLVA8Fjcj4BlsK58xkCXGDWjOT2RcMY0gi6VEvh7Dsu7LszDOzVyXvuwrjf22Mdj7vXpRsa+x88wAAXzB1hnJBCjt3ujLEB5XlMzieAP0SrdgY8w08SVjJyzfd5Q4QbUxrRGI4y2CtXt/jY7o2imXDdolzXbt5A9ZXLOFVxBlXi3rx7R3eqcr+ZiWeHif8iwZ2cQ8FSOP4d/NMcGlYMd/k+T4w1jZHCWb9TXhsh6bJVu9V1F1ca6vVMZtF6Hkop0DOYV29cF2WTLtUR1iipXdFcyZVv7t2FHQk9LR17fp7gSTRUODvfDkPu/FzhCbmL5w5jTaNWOD1rIIpDcD9878AAuvv6VNFaOtpx+mwFijdvRHxyEvyDgxAZG6MHeduuXdU4Gl8UU/fSc/++xLejT1pB+z57az8/ww6gh3m5nAN4DMLnmQO6et5A8mA+Vp4CPbfA8wwPJJyk1898KcdIYaVpwZSJ5wwIx9kGgXXugC7LaCufI84gSPnZExAMo2cYeFbBEd8V9LfqzAX6nBzpyLWeubDHcZN3v/jZzzKMZvMlaRQKJ60ahXdUEh/ojTu3tTU7fvoUdpXsxbqNG7AkOws+Af747odJ+H7yDwgMDcHm7dtQ29iA67doruGGtnbtndfQ2sFTWDxZ1YQr4n9ZUNvciIb2FjSK8jZf7UCLKCpPKvHk0RXx44knnobiSagzFy+gXHHeidMXzikqLl3E+ZoqVNZeQY3IWNvcgrqWNtQ2taK6rgkXL9fjXNUVxYXqWlyoqcVFRR0uXa5D5ZV6GRI0OFEl4Q0qayxUX2nU02HWibFWXG5oQlVdAy5dqZM0r+B8VY2kXy3y1qK6nrI34nJTM+pb29DUcVXKR3Q8hlapmzapo7brnc7yN7S36smsK02NqGmqFzQorFNjjXpyi6e2FI6TYE2SFtNol7RaxTXp8DQXr+lv8mySZ9Eqbru4HYJr166pyQceDxz3QzTMiiMOKhyVrUuEaGxtUZMGy/NXIigsFNNmzcTEKZPx1XffYsLHH+Gt997Fp19+gQW+Pli6Yjl27t2D0gP71ewAlXP7bp433YI164uRX7Qay1fl6znQFUWrULB+rZ6dXCMtJcEzkyvXFWG5+PFcJ893JmWmIzYtGTEpSYjmqXEHIhLj9DAx+YkZi63zoMtzsTSf50zXYlnBWixdWYSs5YXIXFaAjNx8ZIibuXyV8AQrCpGdtxo5gtwVq7FUwuUKj9cG5BHL8oqQX7geq9fyTOwGSVvSXZGPJbkrsDhnGVKzchQZy1Ygt0DSWCXlXL0G+WslzsaNKNq0UVxePwLPjfKs6rqtm1EsWLd1k541ZX3wvOvy1VYdGOSsytNzs6ybFWsKFbzOW2ude2X9MS26PIvKuuVZVF4rNljnU+mukzCb5ZlskwZi7969OHnypB4X5Ik8Kt1IaBQKZ3WpbNbZQnGMlpCSrC3Z3994Hb/74yv4/Z/+iD/95c+Kv7z2d1W6L7/9BvMWLUR4dJR2r2FRkQiJ4En3QMxZMB8/zpiO76f8gG8nT8K34n43dQomzZyOKXNmYvLsGZg4/Ud8++MP+EZA97tpk/H1lEn49Luv8OGXn2HC55/gvc8+Vrz7yYd468P38a8J74k7Qe4/woQvPsVHX32BT77+Fp9/J3EnTcN3P87CDzPmYeqchZg2ZxF+dGCqwkd4glkLMVXC/DhdwjHsjAWYNlPCC6bOELmFP23mAsyY7YNZc33FXYRJ02bhqx+m4MsfJuPLSYKJPyi+Ft53PzLfafh+6nRMnDYDk6ZL2aZN1fIOwo+TndeTpk/FFKmDqfNmKybPmq78r36YKOl/hy8mSZkmfivud/hq8veCiRbE/yupT9YT6/QbAa8tv+/1/lvJ5xvhfTnpe03rG/GbPGMqZs+bgwULFyAsLAwrVqxQu35s7djNjoRGpXAE+/7OWzdx7NRJZEvLscjfT1s1Ktdf//EaXnn1v/F/f/f/8Ns//B6v/fMN9aNyJaWlYnFmhhPJi2l6IQ7B4WEICAlGQGgwAqWlVDscNFVAmxxUTPGjCQK/kCA1S0A7G/QPCDfmDgKxKNAfCwULaJLBzwfzfBcp5kvrSlMNC0TGBX4Sxj8YfsERCImMQ3RCKhJSM5CYlon4lAwn4oybtBgx8SlquyQmnvZGaHskHXHiRselyI+HZiPoL340WSHXIRExIlMY/AUBYSKjQagdlr+/DDX8pWwsH10DlpPlJWhDhHZD1BZJfAxC5UfL8vs7yu0jYXyCAhRWHMYVaBpBapZC6ybAT+pB6sVRN7z3CQyQ+vDT+7kOHp9BeGQEoiSf1NRUtahQXl6uh93H9SC0vYXjGO5eb4+2clW1l3H05Ams37wJKemLtSX74JOPtbX73//n1/jz3/+G6bNnoUC6zBPlp3GxugqXaqpRUydjGhlb8b7iwnmcOS9jLnHPyniM0GuB8bOjQsZnDHNOxmgG9nCu6RicOSdjvLPCO3cJFy5Wo1LGbe7GZ4/GaTKeo6UnQsZjlTK2q3Twz1delvSrJe8avb7IcWBlDSrOX5RJ01mPUH7urIQ/p/Kft4H3Rn71q7zkrLcLVZUa5rGy2crujs+8+HrqpDwDjrfpnpb7U2fK9bkcF9C/XCZ8FURFhdoToWUsnrzv6enRycNIaBSTBmuGylmTOenN2eDte1068GdBCteuga/8ctja/fo/f6NdLMd2W3fuUAXtlWaZL4DNjIitpc42OaMUfi9dmfH2SLo9vRa66fLeQJSd/H6RoV/i82Vyn8a1oLMsB/okjAHT7e7tQ6/MTPv7OBuTGfMDGZcK+h3uI8jEiLNMCdsjs1jOOO0n9Dmzvd8rs+U+zooZRsKKS1m7e7ofw326IrcdLEevlEfL4QKrPCKro0x9cs0y6LXDtYP18lg9KW9wnvdFce5338c9Ae363RN0yfiMIM+671LTDgTD0GjRc5k0PHolwomDNQ037+OogJ03b+ovkXbLEpKTMFnGJ19//53OUveW7cMdh7kne/fsej2IyBA8Vk4HfyQ03GiUi+UmjJyGZ78nrLT519XHwAhuh2dkrUhYqxJDEf1cocc1+VrDNS/6q5/lb0GuRbHYdRpQ0Ub7amRUCueEZK4QH4Vc94mAXfIr6ZApfaU0/yX79mFN8ToUb9ygzfddUTh3j8FAi8M/IyuXx2QenifkTs6hYKXIv+58h4KHpMnKH8LKyDNicA/LasjUjytGSiNSOJK9mpg9wd+O+f0Ykeiyq6Op0MamRlyWsVpbe5s26XroWPxd4YxvT+gZEPMyxlrsmwj4gzHP0i6C/V7DPQFWOUxIT2By8YBUCPmjsFgekYn3HGnECqeyPwF24j2bYprz4jiF7oAo4UNRONd4xLMmkw8Vg8MCwmqhBz9+gtcmjFm+s6uHCUMYZTN49NPzBC8HjVjhRktj0TyPlJgjWzSjZAZ2xeGyGydBXD1p4wqAtMp0Odm5eeeO+pm1YHfKRrw8auQ5jYvCuVOsF0HhjKLwnuA11285oeE6MF9DcDVk/aZNWF28FsWbNuoMm5sPzl66oLNx7nrhrJqtn6brSIdj2fEv2YtP46pwduVyxxsvYo525aDL1zJc2626fBn7Dx9yrgPzRTRXQPj+cNa8ubo0FxETjazcpdiwZbMu511uqNPNCnwn6VW4J9Nz61KfJxmF47hMd7bcvYuG5mYcPXEC+YWFuuxGxZoxZ7a+zvlh6o+6LsxlO7pUPq6ohEZGID0rEzv27NYXsR3XO3G/t9caE3oVzi29lApnqP/hA+069x8+jNwVKxAVRwvpobq+G5eUqMrEjQZUwvzVhVhRkK/IKyjAivx8ZC7N0WW53LwVuumA7xcra2pwu6tLWzkvPU4vtcLdkvHXwaNHEJMQry3X1JkzdI13Z8keXQqqa2pER2endrUGN27f1pfa3Ep1qbpaPwzCjaVUTnbB7GYvCv/u/fuOXLxkp5dW4fhq5lJ1lbZgXG7jLhWu/1IBOSO9231fV0+G6hbZgt3r7tGwXJukorHFo+JxdeVyXR26e3qswF5y0kupcFy3rBRlW1W0WrtQLrex2+TCNmednEBw8P80UOm4jMdXJ5WXa3QnM3e9cHfzpq1bUStKN9JtPL9UeukUjmuC9Q31WL2mCAHBQboXj6896rixUFokvlszM1ejVE8CJwjmVQrXjrkThpOJxNQUlJSW6t4x+86K5zUzf1FIFM7M2TwnE+MxOCpT4eKnZAWywfBGDzesQTDEvVx79u5FRHQkfAP8ZQKQL61dte6yIHmiZHZYM1IrHme73N7DSURcciIKVhXg7Llz+lU+uyx8B2i/t8Mt83ljDGnECmdagEGQinTCxh+Uuvg9C4Wz5+cKE4xbks6cPYslmdnwDwwUNxOny8v1k5RGCVxlN3BVNAOjcIzLa25G5df4ODZMklZu3Yb1qKm9Igrd55RjqDzo5wz0ImEMSRTOWVSPiaFdK17Byjew8e2k22AePFR3UKFGCZbCnqcdJCoDP5W0cct2hEfHIi4hESUlVpfHJEguSQ7Ck9InjNKwe2X3zM9KhkdFIjYxQV8kcznM1LS7+AT9BmX6omAMaWwVzg3sKXMsY5nLl9mfKMBYEFMhnqQQJE4EuAM3K3cFImLjsbZ4Axobm3VM5wk9KX0DhiHu3L+PU2fO6Ls8bpfnrJWvV+hHcheXMP6/ZHomCmcq3igCd+FyHMPWxHwc7MFDhhw9eapwXFE4cPgoktKWIHVJJo4cPyGzVc8/Mvuk9A1Mudma8hQbXxLzZfLWHTt04Z9+JHdxCeP/S6YxVThT4QQXs/kei3ZEWtraUCFjJ3768Nz5c+i42qHbpMeC7ArnDpSLxE+L7y7ZJ7PHdBlfrcT5S5eGVWqT1tPAcEyX5215/pYvg3fJJIVnPOlHMrK5Yjjy/FxpTBSOKdiJPL44ZSXz3RbfTy2XmVvRmiKcPH0KN2RgzYHzeFLnrTsixx794vPqdRzI1zp8LHpaF88y2ss8FExtcszGM7c8p8vPfje2tWjL97LTmCgcK5I7JXjw5c79e/r2nUtDrOjclXm6NukXGICspTnW9nIJQ6tJVLqBn2Rcx7GdgfJcoHwDN/4C5u8KxuNnLu/19qO6tkE/vEuFW795K2rrG5xKb17lPImGq3B8RVKyvwzLpPxs6bi4z7rR93wOmVVuuVd5HWUbNPGywVlPGs7ASsPyd4Sx8dxB/aVOnGk56smqq8H3hO6GdsCTenoajVjhGIugkFw3ZGvGt+2Hjh91LvNw18XsBfMx8ccpmDZ7lr6F59ojzUFwL1lLezuaWi3TDnU06yCzu/rmJjS0NKOxpcUJ3tfbwHs76pubdWZY22Ag6UmaDc2M34aL1Zf1i9Ip6Zn6DftNW3egoalZK5Ol8eRQiL3M7mBXOBIX8FlWbmNaWbhKlY8vhlk+lollrm9sUpMXrA+C11y/VT+V34LWj/BZxnr6k0ew7KwDexiFLT79HR/bterKEVbyZljmebm+3jqqKaDLZbkr9US9yNiAJgnfLs+KX/ymqQdP6msoGpXC0aWZBy5i81ecuiRd7YhMEgWjWQeeSX3vww/x3kcf4rOvv8LM+XP1I/+LszORtWwpcqW7WZafh0x5KKkZS5AoCpmcka7+Gbk5wrewZGk20omcLPEjMgchTQ9Sp8v4bDGSZIyWspiHq7OQkZ2LbJmVpqRnIDA0AnMW+Og37neXlKGDKwBaaaP/1ZJMnRiF44+QGzW54sA9ddxDx40BXK9NTU9HcloaElNSdCbLzQNR8XGKaLmOToxHTFKCvjyOS0lSJEg6iYtTkcz4Ulcsc1pWJlKzMpAidZaUniZhkhHvCB+fkuyMkyh+SRIveclipMgzShawrukfm5ykeUbExSBcECmTHN7HilyULUnSyczKQnFxsZ66b5PxONehn5vCcaxy+PgxqYg03Tf25rvv4NW//VVP3FsmHl7D3954Ha+/8xbe//RjNS3w/dQpmDh9KqbOnY1p8+ao+YZPv/0aEz7/FB988Sk++fYrfOEwWUDQfMFn33+NzyTMp998pf6f2vDJV1/io8+/wEeffYlPvvgan3/9Hb6ZOBkTp0zDlOmz5AcwHV99R2M6UxEdn4T9h4/JOPLxjwNbr20G9KDvXekS73AruSgOZ9W35Zqt1i3FXT1/a8BlLR4G5yTJVeGoaFOmT9MjksTn8sP75IvPRdZP1ebKOxPe1zr75ztv442338Ib74r73tv454R38SZNVHzwvpqreOejD/AeTVV89gk++vJzfPz1l4oPv/oc73/+ic2sxbsKE/ftDydo3Hc//hDvf/YxPpA6VnMYktbbwqcZjNclz7+/9U/FP95+U/J/B29+IPHffxfvfzAB33z7LUJCQrB+/XpcuXJFz6aOlEatcHd7uvUEOLfocKxGpfvw00+0Emlj5L//+he88pdX8ZoUhjYrFoYEICw+RhGeEIvQuGj4hYdgtu9C/Dh3ltoQ+XHeLEybPwdT589W8H7ynBmWn4ShXQ36W7CUdub8BdJ9+2C+jz8WqQmHMIRERCMyNgGhkTFY6BuA2fMWSmuSIt3bIVy7fpNFcRJ/saxILn1VVlXh0KFDKNu/X2fWxIFDB7BfeLShwl2+/JEdPnEMR04cx/HyU9oVUREfOKqSSshJAxWOFgi4YZMbBWjmgps75y4UeefP002e3BY1ZcZ0THbYUGEZTfnUhojwJs2chokzpqp9FROGUHsrM6fiu+lT8O3UyWpz5ZupP+j1d9Om4Hv5MU+SeD/MkvQlLMFrpkU/hqONkS9+kB+3gNdf09YI44s7RZ7nggULkCYtMg3aNMvwxdN3l+5o1GM4/qq5W4IVzh2z7Fq5lhgVG6M7Y9+dMAF/lJbuH2/9C3NFqQpFMY+cPonjFeU4duY0Dp86jrKjh7H7QBm2l+7Ftr27BbvU3SousWX3TmzatR2bd+/A1j2W3/aSPQ7wei92le7D3v0HZNx0GAekBTt49DiOnjyFE+UVOHjkONat3yTd7WKkyaRhT2kZ2juusShOosJ1S6t08eJFFBYWIioyCqEhoYiJiUFsbCwioyMR4TDAQxsoXEEg2E2yvKUH9+tkifVButnFWfFOxCUmIl26vy3bt6tyHhFF5coDW799Bw6gVJS6pGyfKuee/eJKPew9WIaSw+J3+KBc78euslKtE9aDqRPWA7Flz05s3rXDAakjuhKOfNe62iZ1pXHo7wDDb9q5/REkjU2O9PjCevuOHSgpKVHLSfUypmPLz55gpPRvUtOsbcetZ2RXOEJnOA9oCqEPt+/eQaMMTI9IK7CyoAALfXzw0Sef6HiOOzP2S0VzI6MaG2T3NdCnL2V5Cord0j1pMQnaA77fZ+Febze6eqRrc/i5gnyOJYl73TRpQPMQNINg5XH7ThcuXqrE2uL1yF2ehz17StDa2iaSD6Ze6UorzpxBtoxZAvwD4LvIB4EBgQgKDEJAYCD8pXWiUUWuHrC1IqiA2ctyVeGaZCJEcxWsE06iePA7ISkJGzdvlsF3o24QoGkGmmGwm2YwJi26pQ603AJe95Av0LoZVFapCwec9cC6c4DhDZgO61frmP4mriMt17hOkM/6lB8hJwocZtgNE458DMd4I4j7pGgUiF0TX/Kuk8FmdHQM/AMCkJGZqd3T7duPj5+eNXGVY9fu3cjNzcWmjZt0LEJTBk6SwjyQyrza0YGzFRU4dPAgDpTtx0FphQ7yWlAms07OPNk6sWs13SsNv3C2x26Urx64zenshQtYvGQJoqKiNF8a8/ul0GgmWSNWuCcRBeKvgYrFB3v48GFs27YNu3ftxqlTp3SK3S+/uPEkTgBKS0vV7FSWtGDHRPHvyQTAWXlaD0+uCO7/tR+G1tZd7rlO288NCQ4eX3tskFYtKDhYFW5/WZnm76VnpHCG+DA5habitba0oq6uDvWCTmltyB9P4oSArWuSdHE0rrdmzRo0NDQMe0euu6oyPCobX/geYj6i2GzV2aJelNbOzOxYJ6MZA/3c6ZkqnJ3YzXIswEEnXzXwnjSa5nk4xId8+fJl5OXlwd/fH/EJ8Thy9Ai6ZGbpCVFKSmxv3QxMCbjSwsPTy2QSERIejrT0xTh85AhuyPDCKJlX4cZJ4QyxsglWvMF4EZV9v8wKOesMCAxA0doiNDQ1DlIAUx12GMUyCmeH8RuQHxAnDTxAzRUWvvDdK7Nujh2tFQ1J6zmU+UWjcVc4Q6x0o3jjRcyPY8oCmT2HyAwzZXEaDh4+hKudnTpbpFrYFYxwp2SECctrtmzcjkTj2DxAw3dv6zdtRG1drbPLNuV92em5KpzBeBLHk0ekm8vIztJ3hdnLluq7MJ68p+LYySifq5LZiYvunCTQ7ghPfxkr7TQRS+uShp5HWV9Eem4K97yI75GaRUH27ivVvWqRcTG6Frl19079JBNXC/ipJpqSpfoZRbO3aJyV8r0Wd39wAZyfAOA7OZqC4Iktvja5fmvwSoaXLHrpFI7El5gNLU3YU7YP6bnZCI2JQmxqElauKUTJoQM4W3kJdS3NuHrzBu72dqPn4YD15RZRVq4dc8cFt1/xnRxNPHAXDG0ZU9loUJv+NEPrpcfppVQ4Ek1sNV1tw6FTJ/TjGVzXnR/oB5/QYMSnp+oHN7gsdOTMKZy7XIWq+lpcqKxE2cGDaiybO2OoYNwJwu9T8DzqgcOHVdn4pp7v7F7Can0qjavCmayeBYZDDM+usVdarRv3u1Sh+PUVn7AgfK0fG5mCWT4LdGPBYmkB+dUbfhGmYE2Rbi/i0hbHagv9fHWSQJtxl+vrdIeIbqSUHLi50XoV7CU7DV/hTPhhgGNlwoyFngV0PO4h6JiJAMdpVLozVRexZusm/XySX0SI7mAJjo1CZHK8tnjJmTx8k4547hNLTEBGTrZ2p1za4iZS+4SD8mgL55Lvk2DqyMbyCG6ZQ8ANyyOMJY2bwvEYqquSGJiHPxKYNIb7cBmXKsL1jh5HS1fX1oxT58+i9MhB7Nxfim2le6xdGTKhIGgHbndJCQ4eOawveLk7hBMHbkli0oNl8yqcO/o3h+s5uZPoKWBFUuEGP5CxxXAeLkEl5bCeSqeKJ7NSfgaT+/vudN/H7e57uCVKqBsu73bpZIHg0hW7Ts5SuTOE3edQPxyvwj1Ow1e4EZC7hzHW0FZO4CkxLOPpoRK5M2kMh0waQ5VvWDIxoMCpeB7A88QtcpfG0zDcPJ5G46Jwhij7s1K+kSicyiLdqQEH+SYdO8izy22unSekbH52mLQ8Ikdm9of9NHieuEXu0ngahpvH02jYCmdkeBrsZH9Yzwrm4XoM+TMY1krAIwz2dx0S6EzUATvfjmHJJH8I957uoXHce7mH/BluHooxpBEpHCvSDquCWfFWC2GIO4Fv3bmNxpZmnclxKzrHPk9qFUYKV5meBreVrzMbBwzPAXcKZ793B3f5PgnMyp7n00D53aUzFNyW2ROMIY1Y4Vwr1z4OYhi+JqA9jWMnT2Djls26Z59nL7krlgpnr4jnhcfq0lSwHQ7ipbs0XOFaL668p4V1zf5JcJfGk2DyHZSO/HHCDV9vxpCGr3AiBbdR8yuCnOWxIP0iVZ8UpffhA/TIzO22KBUP45YePIAlOdkIjYrEilX5evqcJiBMoU0FjAVcK9cTDKcuPZXXXT6egHXJ+OYZ2/Oz8+wYbn7u0rN47seuBmNJI1c4uWYl9cl1V38frt+7g+ZrHaisvYKjp09iw/atSEhPw8wF8zBtzmw1+cB9/z0P+rXwfBNv3sq7qwx3FWDCuILxqfTuYclpfhx0yeM107ST672d3OXvLg1DJry9bObelWf4T8p/KGIcVwyH3MUZaVqe0Ii7VL4wvS+t2bW7t1HT1ICjFaexrWQPcqUli05JxPwAXz0j+eHXX+jBZ5o8oGEbrjVyh4Uxb/CYmQPxJ2odZgjsYDguISkaDOpRI251fa2ud1Y1DEal8Crp3yhxmxsFDSKv5Cd5NLTRBIIxF2HJRdMJ3EjJMafyW4RPP4lLfwMjD9168XOaUSAkDu9rW6Uckkddu0DcWsmLMtRQDglT29qC+vZWgfiLH18817e3obGjHY1X2/UHTPC6QfiPg3EfB9OxYOXrCmfYDl5LHch1YwfzlTQ7LD5lZv20SD7XOjtxj0OhAWkepIEZDQ1b4UhUOK5DXu+6gwu1Ndi2bw8yli9FUFQ4Js+eiQ++/Ayvvf0v/Pc//oa/vvk6PvriM/1+PS0JrVpThII1q3UBnAvetLtBPm2p8Zof4MgTl0ZgluYt171lBjkrliFn+TIXnoDhVq5ATr6gwMLSgjxk5y/HkuW5SF+2FJl5Eq9gJZYV5mPZ6nzkSd4F60SGtUXIF5lWyn3eapGlsAC5+XmaZpbkl808Je3lEjdvVYGCslJmnkelDJlLs3WrE8ElLx4bzJU4SyUd/gA1TwFlypJ0M0SmjBW5Im+e5rdijZR3dQGWrlqJ7FWSt4RdLry8dSJXcZFcF2Kp8HIkLTuWSljGsSNHy71Cy5shstvBekhblo3Fy3OwRPyzJSzTZd7LikQGhVxTHrleIfXBo460iXzp0iW1LTKaQ9CkkSucjNeu3bqJ0+fPomhjsX74/4fpU/H2B+/jt6/8Af/jP/5d8V+v/E5NBvA7VTzDSQN9PEjMRW/a1OB2bO644JlVntwneB0YEqxWxnkW1C+QCFCX9+Qb8CQ7z4oGhoUgKCIMwZHhCImKQFiMpCM/AL+QICxiXHEDJZ/Q6AiEx0TpPrjoBNryiENkfKza1oiQMoRIfN/gQMz388E830VY4O8Lf4kbKjLRhCoRFhmh90GhoSrXvIULMGvOHMyUoQMxZ9484S3UBf5FAX6SXgD8Q0XWkED4SPj5PHnvI/6Stp/k5R8aDF9uCAjyx2z/RQIfzA/2w0KJ4xMeou488Zsb6CfuIzDMAknbgFYN6M6V3mWW30LM9F3gxAyfBZg6fw6mzLUsG8xYJDJKuEWSv29YMPyk/nQNWeAfGYqAyDCtz+i4OCxbvlwtEbS0tIz68NOIFI6N6oAo3J2uu7hSV4v9MjlYsXIlQuWBTvxhEv7x+uv41a9/jf/57/8L//nb/4u33n0bvoH+2iKwFWPLtnrdWm3NTCtBl62a3ksrlpObi6WCnKVLkZ2TY2FpjvCXWhC+8WfYXKmU5Xl5yJOWJ19aoVWSdgFbT6a3bJnTf6W0TuTTv1DkIExYYoXIwHzSM5Zg8ZJ0ZGRlIlfir8yXFlji5juQJ+Xlg6Bc6UuWICU1FUnyI0pITEB8QoK4iXKfjJS0VE0rS1o+mivLFJf3KWlpesiG1+kZGVgsSJb84hanIiYtGXHpKUjIWIzErCVIEiRmLrbuM9Pl3oHsJUjOkXg5mUhZmonU3Cxxs5Qfn5GGuCWpTsRKelEy1IlMikd0ksgoeaRmSt450irTaBB7AQeypPXNlhaQvQnLvWXrVpw5cwYdHR2jMmRDGpHCkfhxXe7X53lL2psoF4G2b9+OHHkAgdISffPNN3hdFO/VP7+K9ya8j7jEeBw+dlRnqtUysaBpiIs1VbqR8cyFczh78YJapeSiOA8RnxPQ7MIFwfnz553g/QXxs2CuL+KixKVNkOrqatTU1OgJLaJKeOwOLl2qVP+q6ir1t4NxTLzKykqcF5nOnj2Lc+fO6TXjMx0rfSsPgnzKxLB8IOXl5WoS4fjx42pp6MSJEzh1+pT6MS0Dhi8vt8IbnD4jcWn+QnC4/KSCe/GOnhXeuXJxT6vf8XNncFJ6FeL4+Qr1O3b+DE5crMCpS2cF53BSro9JOMY9yrgav1zTo5mNYwLmdUbKpvUtda/PQcbYdCvk/mzlRZwTl2Wsra3F1atX9bTdaM9ljFjhrLfxMp3mVmxRPJ6IoiknPjA2vzz3GR4ejokTJ+J7AX/htDnGL7dQZM5SuYPWMm9gmTXgvULSIzheIJi+gf3e+BMPHMaqKQ+tpKsrIE/BMI5rnrh38m1gPJP+QL8jXeEPyofhbGkbWQj++nn+lDuKjXkE3pOvYWh+gtcCE7a3h+jRr+Pc7+/FvYE+mfX34m5fD+6Ky2u9d7j3aPpBJmsEw1rhetD1gPx+dD/sx32BpmMD77k5gbDqWuSRXorPgVvm+Vz4Ul7NS8h1r/BoJmNA5DZlHu2EgTRqhTPEawrGiqTyNTY2oqysDFnSJfFY3rr169S+Bguh4QX6/ofpOO5d8UukoR4auXw1Yl7heA6zxGbdm9cug8MMfhXjKgHvjZ89jHtJR0fDVjijaAZDEVsD9vmnT59WEwuny0/jKk/cyy+G8fR790zDEd6QFtRN2u54hobij4TcpTVU3kPxn0RPCs8HbRTGE7gqh7l35Ru4I9cwBkORKfNIyk56ZgpHYmt369Zt7f9v3LiB7p5uVUTTPDshYRVybborwpCdz2s7GT9XPok8A09oqPBD8dzJNBSfZPxc+SRyWOLHFYsvxq2X44+B6YlriL2FHXbSnsRA7p8KW3g72fmufp7QM1U4EiuYXa1zHDBEhRtyl7adZ+eThuKTnuQ3WhoqbU/4rn4kcgjTOj0ClcpSrMegacmFA/y6jx2Gr34MS76bvN3RULLa+a5+ntCIx3AjJkcFDCI7z1y7hvmZ09Mejr3YHsOV4aqR7vxdeZ5gDGl8FM5dITzBS0Tuiv9UuGU+A4wheRXuZ0xaTfLHUzxWv55iDMmrcD9j0mqSP57isfr1FGNIXoV7Uchd+Z8CVST3Xm7hlukJxpC8CveikLvyewA3rCHhlukJxpC8CveikLvyewA3rCHhlukJxpDGR+G85CUHeRXOS+NKXoXz0rjSsBVuJEsbwwnrpV82javCeRreS79ceuYKx0V7s3HRq3BeeiZjOCoWlYxbkvmNKVoO5+5X7hbx0stNY6JwVDAqE0FF4xnG1tZW3b/P/fr8NoLrETPTQg7V6g3FHy49KY/nQU+S5XnJOZ4yjXkLR6XSLwmKsm3duhWbN2/WXb/XO6+/UA/eS8+HxkzheDCFh0L4hT6e4uKH1IqKVguKcPzYMf0E0KDPRXrppaQRKRy/K3X33n20tnfgQmUVDh45im07d6J4w0YUrV2H3BV5iE9KRiC/qBwfj8I1a/QryOXnzuL8pYt6NO3M+bM4daYcJ06feoTy087rk+J3+myFhqu4cA4V58/p9RlJo1z4pyvOSBgJX27FOykg7/TZwSg/J2lInDPS4lpxrfgKp58NzI95aVgrH8pz7NQJzYs8fmWGR+joMqzz/uJ5J8+kQ2g6Al6fu3QB5ysvaj1YdXHBGZeuueZxPU3PcW3ksdKSsolc/E4rwWvyNX2Jz3QvVF5SMC8rTUmbeTr4dqgctrw1ftUlXKysRFV1tR6I4pCIJ8/YSxmMhEakcPzicnNHJw6fLMeyVavhExyKL7+fhHc+/BhvTfgQ/3zvfbz29rv41/sf4NspPyIoMhKp2Zlq5kDNHazIRUrWEsSkJCIiIRZhcdEOxKgbHh+DyMQ48U9CQnoqkngAeMlivY5fnIK4tGT9kEdUUryGI3i4lzz62cEDv1acFPFPRgxP/CcnOsPSzw7yKJdJm/LRhIV/RAhCY60PiKTQonl2BpIz0zUO5UpckuaUj2GYhuYheUZLfqYsjJeWk6ku64BpWOV7FN/IbqWbKm6ays50LLlitY5CaSlAwHqLTIjT/JhOiqTJPEw+SRmSh9SfWmKX55CWkzUI5Bm5iCXLctTMRdayXD1IvnXbVj2fyrE5FU2PCoyrwvUNoOXqdRw8eRoZy/Pw49wFeOO9Cfjdq3/Bf77yJ/zmD3/Eb8T942uv49Nvv0dARCTSlmarwhEsHM3RB0SGqnmDOTRv4Cvws1yaIKDZAt/wEATKww6MjrDcyDAERIVZ1wLrWnjCp5l73/BgdQfD4vmGhehHPxYGBwoC4BMWrPkzPkGlInxCAjHLdyGmL5yHmYvmY5Zg+vw5mCaY6++jeYTERCE0LgpBIpefpMP05gf6Kyj7XCnPHCkL3XkBflJGyS80CP4iB/NkuRiHZefHSKw4Po56WIjZPgswR1z9UAnNQ0jcRQKGZ7jZNN0g8tF0w4/zZqtslHMOTURInEUSh+X2jwiFn4CmHCywPiyeHf7CC4gMR3BMJEJFkSP4Q0uMR1hMNGIT4tXSACd/5iPDI1U20ogUrl80/JZ0qVX1DdheUia/qBzM9Q3AVxMna6v2+7/8Db/5/R/xyl//ju+nThclW4k9B/aj7OhhlB4+KHF2Y93WzShcvxZ5a1djWWGBGnah0RgapKHhl5VrViN/XRHyi9eIS8i1Yg0KhLdK4q7eWIw1m9ajSLBKePyAx8q1rlitaeUVFapxFjUssypfvz5TIOEZTyHpEfRbLD+OlKwMcbOQudwyfcBffO6qlciTeKuK16rsNIbDNLNF7ky2CE7kSrxcZNB0gokn+ecV0VhOvpYzU8LQP11aE35+KV3yZL5pkidbGfJMnstXF1iy04iN1A/5S3JzHGGzNK6aZ1i5XNJejlzpRTQOy8w85Zr50rAODfq4gnx+eYf1W7hhndYnXRr5WVtcjJLSErViwNdco6VhKxx1m2/T+h48xM2ue7jS2IIj0rVu3rEbOSvy4Rccho+/+Bp/ef1f+Nsbb2LuIl9s31uC+tYWtHVeQ+u1q3LdLPEaLDQ14HJjPapqL+PSlWpUikvTW+TRHJea4aq7guq6WkVV7RUFr+lv0rgi4WvcQcKoOS/GFTB9QtOUtGtccOlKDSpkXFXO8ZeMaWiOgrJVCl/hkK+m3kqz8splXKipxvnqSnGrcPFytYLX52QcRL7GYf4S9pLDj6Df2aqLalbhrIybFLzmuEviMowV15KV5WZ+ly7XOONfqK6Se5ZH6kfCMCzLwfrTum2od9bhJYlr5LODZTblUhNopt4kzfqGBvAVF9+lcgw3WhqxwvFjGH0Pf0JXTx86b91Bc/tVnK+qwY69+7A4IxsL/AIxaeoMhEZEY2/ZAbRfv45uNS9AEw/9apKV3znoe/jAYWqgD939vQ4zA8IXkHe/T2a+NINAkxACmoagSQJ+K0vDDgxoeF4/CfxCIOPRnIJJ61F6j3CfphP4nYauu7h9rwv3JW9NQ+LTz4Lkz7RkVk7cUzj4LAdBf0mPfpTVhDdlsXi96JL0unq7pR67ca+nx5GWkY2mF2zlYBkc9xqfdaD3rAOrHlkXznp11K1VPwMa3pR7MKy0Ht1bMtLsAw+u8+2DmTCMlkamcPJHGjhVOmJA0O9QvjYZ2509fwnbd5Ugd7l0X9Lqlezj90hbtAIZn0TXE6hyyxVdwl0YT2Die4af1O4Gwbw9TYNh7GTiuca1h7PzjZ+BITvPzreTa5iRgC+trE8B8DMCFk8PVTte6j8fhaMgdjj4JCpib/9DaX7voampDRUVF3D4yHEcP3EaDY1N6JZfsPX4Bsd7Gg0n7FgR83we+T5PMmV+lmUf/qTBVSoDkriqhPJT7e97ILMaLnF1oL6+CdeudarpB7vCWbDuvfRy0NgpnICKNuhe2uXenn50dd1HT/fji/dsoseimfbSz4fGVOEGwZBcq702gSqXLYyOC9gP23hevIAYQ3p2CmdgyHFvN7TiVbifCcaQnr3CucCucPZrL15gjCENX+FGS8+gEF76+dD4K5yXXmryKpyXxpW8CuelcSWvwnlpXMmrcF4aV/IqnJfGlbwK56VxJa/CeWlcyatwXhpX8iqcl8aRgP8PbtNG4WunFGoAAAAASUVORK5CYII=)
c.
d. ![](data:image/png;base64,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)
are represented by which one of the following figures?
PhysicsGrade-8
Physics
Which of the following information do the electric field lines provide?
Which of the following information do the electric field lines provide?
PhysicsGrade-8
Physics
The electric field strength at a point depends upon:
The electric field strength at a point depends upon:
PhysicsGrade-8
Physics
Which of these is false about the electric field lines?
Which of these is false about the electric field lines?
PhysicsGrade-8
Physics
A test charge may be of any magnitude.
A test charge may be of any magnitude.
PhysicsGrade-8
Physics
Which of the following information is provided by the electric field lines?
Which of the following information is provided by the electric field lines?
PhysicsGrade-8
Physics
For a negative charge, the field line move _____ the charge.
For a negative charge, the field line move _____ the charge.
PhysicsGrade-8
Physics
The direction of force and the direction of electric field strength is always opposite.
The direction of force and the direction of electric field strength is always opposite.
PhysicsGrade-8
Physics
The field line moves towards the positive charge.
The field line moves towards the positive charge.
PhysicsGrade-8
Physics
A test charge is always taken ________ and ____________.
A test charge is always taken ________ and ____________.
PhysicsGrade-8
Physics
The field lines do not _____ with each other.
The field lines do not _____ with each other.
PhysicsGrade-8
Physics
The ________ at a point on the field lines gives the direction of the electric field.
The ________ at a point on the field lines gives the direction of the electric field.
PhysicsGrade-8
Physics
The electric field lines are __________ lines.
The electric field lines are __________ lines.
PhysicsGrade-8
Physics
Find the direction of force acting on the small positive test qo due to a positively charged sphere of charge Q shown in the given figure:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOUAAAB3CAYAAAD8Z4deAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAFwGSURBVHhe7b15VJXZmuZ5/+vVq9eq/qOyq7uGXlldq7LW6lWdVbWyMu/NvJk37hg3RmMwNMJ5ngERBZlBARFQnHAAJxAVJwRRnBDnARTneRZFUeZ5PMPTz7PP93GPhHEj4ooRRMR5wx0Hzvidj/3bz/u++937+xl85jOf9SvzQekzn/Uz80HpM5/1M/NB6TOf9TPzQekzn/Uz80HpM5/1M/NB6TOf9TPzQekzn/Uz80HpM5/1M/NB6TOf9TPzQekzn/UzezNQul3854TTycZbl/2z0wWn23qOz3zms1da30Pp7ERncw2qKyvwuOIpnjx7jhcvnqPqySM8elKFp3XtaO1ywsemz3z2autTKN2ODnTUlqPixhmcOXoQew8exsHjJThbehplRQUoKDyG/aX3cet5M5q7qZrW63zmM5/9yfoOyu5GND8uw7VTBdizaztyduzCzn2HceTMOVw4X4rzh3Zi27qVSN+wDVtPXseFyhY0dLl9iukzn/WyPoLSifbHhC9vMdakpSBxXR42HrmOSw+eo7quDvX1dah7egdXd6VgfWoEYpbnYnXxI9yq6UKnj0qf+ewle30o3Q6g/T5uH8jAsshgBEUtxrzcczha3or6LhfcSvq43XAx1my7monChUGYPiUVoQtP4NDNetR2v0Eq+bmmuaxm//zS/S6r0Znu+VnN63kvNT6mW5/57A3Z60NJt9V1Owu7F0zC2AmRmDR/N7acf45nney71lM8xt9qj+LMqljM/mgmpk3ORPaxctxrcYJY960JqrZWfl4tUPkcqHgGPGV7Zt9Wepp+flIBlJcDDx95biv4u+63n9+7Vb4A6huATn5Bn/nsDdhrQumGs/URKndOxdJpv8XngckI23wZJU86XuGWMn5sv4RL2XOR8OFnmDYkGkvzGFvWONBuPeMvNidVrqubrYuDBBGvrQMuXQH27gM25QCZG4D1WZ7bLLYNGz0ti033reNj6zL5HDY9npX9p5bJx/Ra83r+nrMNOHwUuHOPcDYSTn0mP9vBz9Vg4DOfvaa9BpSirgMd1WdxJu5dRHz09xgXvRJLjzzG7TrC+iooO67iSk4Ukj96G9O+CETylksoqewGNe0vt7Y2Ktxj4MJloOw8by8BR44Tuk3A/BQgLByYFQzMZJsVAgTPBkJCgdlhf2rB4XCH8Fb3h/BxPWcmn2vaTGAGWyBb0Cy+XwSQugTYtgM4ys85W8bPvAhcv+lRV5+C+uw17TWglCrUovXRXuSN/Uf4/fznCJi7CRvP1+MJOfmyZjC2bL2EixtiEPfhR5g4JAzJ26/i7Itu8Onf3KSK7dTWpiaghu7p7TvAnr3AsuXAoqXWLaFJSAQiogidICRcavo5lPCFsYUT1vAwuMNC0T1zFlr8AtFM8LoIpasHSkJooAwCps/wNAEaytfOjQeSFwALFgGLlwFrqLL7i4B7UtB6oLmZY1aHTz199q3tNaBUJPgMTXe2IPOT/4Gx//WfEZKQi7xrraikWHy5Kzrhrj6OUysjEfT+GIwcvQhL993FlXoH6AB+M5OLKNf05i3g5CngwEFgOxUrdTHVTRBRDQVdONUsOhqIjSE8c4C4uUA827w4tgSvFg9XXDQaZs7A7VETcH1qIJ7NmYt2NndMLBDD94iKJNx8PymuYJSS6nMEpyD1DwQCCO1sPmchj2PbduAgj+v0GeD+faCVfoAvMeSzb2GvASUVy/0UTbdzsG7g/8CY//YvCJ2/E7uut+H5K6HsguNWDgrmB2DEJ8EYHrQd2SXP8LidCmo94ytN6ihlfPzE4y5uYVyXspDQCBw2ARhJeASRICRsSKZSLkgisFSzxXzuErulslHdlvJ2aQqcC+JQMX0aDr3/GXaNmoILScloSEmGK3k+3d95nveKJ8x63zn8rCh+hqCX6sotNirKFsgm91YusODV8eUXADfo1r54ATTy+BXv+sxnX2Ov6b7WoLViN3aO/QWm//yXCEvYih2XmlBB7/JLMaWzAZUHI7E67BMMnxaPoIwSHHvQhCby9rXWRFfw+Elg9VoCRtc0nqAIjFACICVLIDQphGgRY8ilBC6Nz1lBl3JlGrCK7mz6CiBjJV/P29W6XUV3k7dr0uBKS8KjIH/seecTbBk9BSV8/7plfL3gTeX7LSTYAtwASnW1AY2hCmsgkBssdVa8KjCn+QOTp3lAjeVz0/iZm7Z4lLOx0fpCPvPZV9trJ3q6Gi7gcvJniPvoLYwJXYOU4me4ToZeZrKVonoMBSmjMWPKMPgt2oj1JU/wqMnx1aV23XRqNV1xUYmbo4SNgCnZMotqFEkg5ZLOJyxSwmUEcSUhFHhr0oF1GUDmGiBrHbCBLXs9sDGLcOh2NbrXLkHtkvm4nxiLy1HB2D92JJa/9Q4WfjYcmyPCcSIqAtdi56I8MQUNC1PhWExAFyl+TCaghD+RgGpgmGPBGcXY1agnBwnBOYMKGkDXdlqApyk+XczjP3KELu0DoKHBF2v67CvtNaD0mLu9Gm3HkpAZPRyDZqZgyvrT2H27Gi+aWtHe3oGOtma0V13FswPJiA0IxIig5VhUeBnnq9rR8lVEKnZ8VA7s2EnwqFRzqDhyUSOoSHIhkwijXNLlSz2qt54QZhO+TQQvZyOwdRNjzc18fQ6QS5XaqUaXd+dW3r8ObWuTcSshFIWBU5A1YQQWfvQhgv7nr+D/+w8RO3YMVkwYh83TQ3AoOgn3Fy5D+3ICtZzqKRXW5y70gjOBcHorp7KzyujKtZVa+k33tOkcUKJ57BlU+xOngedVnikcn/msl702lHCyY9WW4fKhdCxZmoSIBWlIWb8dWwuLcOTwYZwq2o0D29cgYzGhXJiD5XlXcOZhI2q/qiBdUwrKqG7P9WRQpTxyU9Xx5aLKrZRLupYgSgVzsj0ACrhd24E9fF1hHrB3V6/G+E5tzzZ0bl+LyjVLcHXRPJyMC0PupLFY8NsPED94NFbHRGHf3Fic4WBwc/EyVK1MR9dqqm8G3VC5w2nK8ApOKqeBk4OGUU4OHLZyGjiVFOJxKykkhReYU+naauplIQHfzgHn+g06Ed8q9+yzn4C9PpTGUW1Fc+UlXDq6HTs3r2XotxZrqGDrlyRiSeRMzPIPweSEHGQcuoMrle1o7H5FIkiqoSmOa9c9QCays0ewc0ezkydSjeQ+Kk5cS0CyMz1qKPUrYOcWdAf2AIf2Aof30008ABwt8moHeR/bYbZD++A+sBtdhblo25WDupx0XI0Nw9YBQ7BuyiwUrV+Phxsy0cjP6NiwHt382SX416/2uMaKT1dJOQmnlHMRlVNurdQ70Yo5peZG2Xn8SvpoikXZWn+6tHJrZ9AFj+JzsjmYaF5VFUI+d9ZnlvUBlB5zdzag+fkdPLhxHufPHMPxws3YmRaLxGkTMHr4DExK2Y0tJeW4V9OKpi4nHC63B0zVnLa0eMrcjp/wVOAocykY1bmljlImJWgEx1a6p3lUxEKCWEQIBd2Jw8Apxmslx4BSvsfZk2ynrFu2UrYS3n+aj59kfHqCzz1eDBzbD9f+bahYnISDo6cgLzQe5/Py0EDQ3fn8jFwei+DP2cBYVNU+dD0Vr66hyyw4NUiYpJBc2hSPairOVcZ2LmPe3qoZRNWXS6tkkJQzmsq6ju9dchaorqHb/k2yXj77sVufQSntczs70d3ZhtbGKtTcL8PVg5uwhW5rfEQSEpdvQfauIyguvY7Lj2pQ2dRNT9UBd1093TiqYyEBo6uIeLqC6sxSHHX0FVQkqdRmuqlyUQvz/wQjQXQTQnfZGbgvsWNfOQ9cvWA1/qzfL5cBl9gu8vELJcA5xnOlBFaQnjkM95E9qM1ei8uxCShdsgIP9u5B677dcMsFljts4lDCuYWDgWJWJY2y1hAmHqsGCqOai61sLdU8JQkugulkrOkimG7vWDOYrmuQYk2qpV+Ap4VTUVdzsDl1hnHmC0887bOftPUhlN5GQDuonJX3cf9iCU7vL0Dh5jXIXJGBNdmFyD9JN/ZxIx+vgfviZXb6HQSQaqg5x0h2UgGpmE1qJHXaRrUq4HMO0kU9RoU7QxDPnoCj9DDaSw6j+UIpWm5ch+vuLeCe2k3gLuO124T95lXgxhWCz88RrIJUgJ4XoCfhOs33OFiIum1bUZWXi8aifeguKoR7/27GnwSzgK50Pt1kJYyManJw2GiDSdVUoindcmepmO4FCWieF4equfFomBMPhxRTRQyRvTK0gVTMqcrOUjFnE9qVHHg07SMwNS/rs5+svSEoaW433IyT3N3taK97iPKz+3B45w7k7zmO4nMPcOvGE7SeKYN7Mzv7PLqoir0056i4TJP7mt6QyygY9lIdFSvKRT1PoK5dgvPCKTQd3o7ywmxcpyt67/ZjdJqVHI+Bp3SFHz8EHt0D7t/xgHqHkN66RkAJ57WLVFELTqoszp6Gm8rpOnUUruOHPDEpY0/s5yCgz94tMOXOUjW3MQ40YFrurIk1LXd2WTIcibNxJ3wGioOjcD4iHk1xXnFmT+GBwGScGcjYUlAKTv2+dDk/my52dTXPny/G/Knam4PS29xd6GquQX3Vc7yobUDt81q0nrsAp1ZqyF1VJ1Upmybol9EVVEJFrqJcx30FnkSN3E25ofduG+C6r5XgWcFylGTOQeGefBy734i2pjagkbFZLdWmqpKqo2VYhLScgD60ADUKKjipnlLOS+f+5NoqDiWYJt5UYkhgHqBiGjB30p2lWht3lmBuIZibCOYGqmYm3c91VM7lieiMm4jD/iORMmkWcmbF43kCBxxNn2jqJLY3mFLMmR4wJ/t5pk1UqifFVDmh0wfmT9G+Gyi9Tcuc7t2l6lB95iV6pjsEpKYVBORaqo4Bki6jXMhjVC7BcoUA3aFb+oyg1Vaj6/5FPN6zFEfWhGNrQT72PW5Hcyc7cUcL0NIANLBT11Fxqp8DlU89cD6mgko9H1hw3qJre/2SJ/a0XVrFm6ePe5JHGgwMmFLMXXRnCabc6DyCqTlQAyaP1YBJ1VyZiO65Y1A4ZQjCxgYhIygeFfOSPOV++n5xVEwDZm9X1lLMiVMBf7q1yfQUTjL2bVIF0NcWIfrsR2bfPZSq0tldyI660JMAsV1WTS8oPttM9bEVUkAqMSN38+F1dD+4isYbV1F57SpunyrC8ewk5KTOwvL1a7Hh9F1cuf0I5Y8q8Ox5A9rqmuBuFJy1BmKjnM+e8PO1mPmBB8x7vcCUap4vtcCkGykwexSTYO7zBpODxvZNVPvVaF25CM8XJeFZXDDuzfgcWSM+xowvxiN5wiycDg7HY8bJz6Ni0TI3Di6VBArMnhgzzFPxIzD9Aj1gTpxGF55x6nl+b9X8+uwnZd8tlKphLWGnT8/wVLfEsGNqDlKZS2UylUBRDGlc1iLPVIYUUvDU3EHL/VLcOliII1u2YuvKNKRFBSAmYCRmRUQietUWZObsxPaD53Ds2gs8q2qGs5Wq2Uy1aaz/E5iVHBQqpJj3CSZdYaOYdGeVCLLBVJxpT6EYxeSxFBNMJZp6wMyFOzcHHWuXoiIxFKdCpqJg4jBsHvx7RL3zFoa9PQABHw/FquHjsHPcNBz3D8WT2Dh0yUV/pWKquF1zmVaMOZ2QpnGQ0jym1oz6FPMnY98dlJocv8w4Tiv546mMiq0S5nqKyNOXe8rk5BJqykOT/GcUQxIQJWieUNkan6Kj+gEqb13HrbILKNlfgF0rYrFqrh+SlixB2r5zOFpyGReuP8Ttp01oaO6Aq7PDsy2I3EC5s7VVwAtbMa1EkAGTbrHAlCIrO3uBA8c5TZtwUBCYPTHmXg+YxpXlcVItuzetQf3KFNxLnourUYEomfYpln3xASZ/NgqxYwJQGBiMS7PDcSdqDuoSE+FUfKnCdtXummyzpkuolloSprreGVoOZsWYWg6mHQ+0iFpzuT8GsxKALjWnvWE37/Mtb+ux7wbKjk4CQHXSkqs4KqNcN5XNqUxNE/AqHte0h5IpchVPEYQLjPGUjHnI+PM5Y8LmejjbW9BJ1WilS1f14Aqu7l6OwvQIZO3YitzbdahoaENLKx/vcDB0dcDdxc9tp8q00AWUWtbRla15QTCtLK3AVAJI2VlNnygze5UAKKGkxI/cWA0OKjjQVIwywFJMxbqFu+CmWrqolo6cLLRuWIu2FfNQy5hyB2PKkHFBSJsZj5uJyWhNTUHbgmR0L0yBO8WrLM/UzHJwUoF9GNVyNt1YLazWdIkpZieckQRXGWqVHrZzkPnBGiHs4t+mvgo11S/w/PkzPH1wE/fu3MadCtVKd6LLt32+sTcPpRI7jwiAAZIKoeoWlaBpOZSWWCnTuplqoLlAZTqlSmVWHClYKgiOXE8pntf8XVfdYzw9mY1TW5ORf2g/ilXgbj1mTMqslSZGLS031lZL48ZSLW039j7VsmfKRFlZgSk3lsehiqAzHCROHiGYdGMPH/AULxgw8w2YpsIol8efvRTdqX4oCh6PhIBoZEcvRqV2QkjnwJO22FOSp4KIJEstzVQJwTQZWZ4XswTMcmNVjjeFaqk4k2CjkIOB1pP+IOcwnQSyEY3P7uHehTM4V1qKUyeKcGhzCjIzFiN992kcvlOHmjZftln2ZqEUkC8IgTaaiozxdDYVB6hDapGx1jcqcym3VdMOmh88c5xAUCWVgJF7qWkNqZzgsl0ctwuO5mrU3jqOW6fycfbKRVxt6np5Ay5B6eDnG7Uk0EYtvTOyii3LvaZLbDfWOyNLN1ZgqnTvtMrzrIys1NLOyErd8zVVQjBzMtC1MgaX4kORGzsfx5LSULeSsbLmMJcTTM2/qoY3xaqVtd1Y7/jS7GxgTZXIjZVizqKKag6zlOdFOxn8oMwNZ2c16u+W4PrRAo67hdh9uBTFB7Yif/4ARAd9Ar+0bcg6+wKPm3xKKXuzUGq1/fkLhG+tZ7WEtuyYGwNnUgJaFy9EffoqtG7MhlPzf0WF7PRUScVyAkIJGLmXAqipwQNXD5RuuBx0d1pq0VJXiXp+zpcug6DJd6fDgtLLha2vsVxYzzSJ+/EDOG7fQNuFC2i/fAndhNJlq+VFurGaJtGUjAaLHrWkG6vjZVxrYmCjlsrGboRrYwaa1qzA8/R01GYQUnkCKoRQOZ48AyW1pJZyY5X06Vn6RTBVwD57NtxBM9DsH4i6qTPQPtUfLrmx4YRWS9ke0+v4IamluxXNT8twdscKbFmxHJm7TuHIw0Y8uF6Ec0t+g5Sg32JWei42XWrCU7k6ri7+a+XY04LGxka0NjYw+ukG/7w/mVTXm4NSAGnP1QK6eVJJAak60IRIdCSE4MbcKBycvxiX12ajZTcV5xgVqIQdX/OFyoRKuZ5SyQSQXE/BJfWzzK3/zEbPbCZRYD1g25egbPbAbU+RCPYXT+Aqv4X6E0dwc30Orubvw9Mb19FON9atY7jMwcEkfZSNpRvbu7DAZGO1HExq+ac6WfeWTXBt3gBX9lq4tdbTVPxQ6VTHa1aWUC3NyhJvN5aKKbWcPQPOaaNQNno09oz0w90JAXBM8ffsA6Td+bQ5VzW/ww/COHi0P8Kjs9uQvigFMSkbsOnUPTxyuNFcTihjfoOF499DfNYh7LnvQlVLF7pr76Di5nEcO3Ec+/cU4vTuLTh99T5u1znQRMfnpwDmm4FS8Gg3t4tUGxWZKz6Sa6ZOmBSB5tjJOBgcgJSwZOxeuQk1+9jBS6hCchWlkqq4UYJHcZ/czWaqnNxXQSbYvonpGL4EpRVXKuEjMGufUimv4tmu7SgOiUdBWjYu37iFZtXQyo1VXCtXWlMkmp5RAkourK2WysbKjVWNrKn2oVq+VIqnooLVnuVmmvLR7ghSS+1kYBWve1aVSDEJ5xwOWrP90D1xALZ+9gliP5uEE2MD0aW4UsXrWvq1hHBfvf7DKFx3dcD19DjO5c1DyPwV8M84hQN3atGNalSfz8LGz99GyIfjkbqlDCcrOvDseTkenNuDfTtWY0XmRqxOW4htSdOQsPkANl2uw90GJ8jzj97eDJSKe7QuMmcL46U5cAcGwh0VSbc1Ea7EUNREjMWO6ZMQFjQPG5dswNM9e+A+dRiOc6fhunoBbiVdFE8q7hM8UsoORoyKEV0C88/9ZfiYHpeLp5hWmd+XoKyFu6YKrqpncDy7j/Y753B3cybyJgYje346Tl68gqrrV9Gp+loOEM6L5+A+r/pYK+Gj+tsTqo+11PKl2FIJH35n7/rYDVZ9rCqVtDhb2eYlVtLHSy2dcXFwxvAczZqMlrHvIGPAe/AfMB6Fo/zRTPfVOdUPjnGTeB7p6hq1pBve393YLoYVVzZh/6pxmJGagdC8uzhbXgtX/Slc2BiF6X//KT7/QyJW5F/BhfLbuHZhH/I3rUPq8s1YV3AEpcUbcWrtdIyYvwGz8m/hxOMWtP2APPe/1N4MlHVUoyJ23MRkuGfMhGNWEFpnT0dFWDAehkzBeb/PsXLsMAQQhCUxC3AmYy0ebd+BJwcPoenieTgYT7oNlFRKua9NfL82QiXVs3cifyWYvE/rM20gtXu5YFYRgWJKua+MQbsrbqP+RhkenTmMawdycWhxClYNn4pFYfOwraAAJXsLcevQIVScOIXG0rNwqMqnTPOWVkHByV6VPvsJZSGhVGwpF1aJK60ooQvrUcs1HijTqZZmDSahtNTSnTQPXbGRqJs9E08CpuLeuKG4MvDXSP79bzHx7c+xfuAoXBwxFvdHjsfz0ZPQPiME7lWE/Bw9CnkQ/djcHTV4eiIVW+LfQUjqEiTuvoayazeoktnInTcdA/77RAwYvAnrD57HxSs7cTh/PlIXL0P0uhIcvlUFZ30JKg/PwyehKzB81WkU3KxBveMbeko/YOt7KAXNk8fsnOyk0VTJ6XS/Zs1A9fRxKJs2HsUThyJ3xAeYM+gjjBkyHlH+s5EzNxGHlq7G2W17UHmuDJ33bpkETA+UigNbqHJSPO1QoM8QeDacpvFnAanHBGQ3AZbL20HVbiXQNpS1j9Fx/xweHd+DU9s2YE/GEqwLC0HMgOEImzgLi1ekYUtGOg5s2o5zhUdQcfIsOstUfmdV+ciFFZSKgQ8TSu+ET89qEqkloVRtrNRSUJplXkr4UC3NrgUeMF2EsiViFh75TUDp6KE4OPAD5P/h5wj55T9iyK/eQ+I7n2Dnx4NRPHAErg2fiPpJfnCFRRJ8uszakf3Peg3fr7naK/GoKAHrQ3+FwLh4zNl0BEeOFOHmwaVInxOMP/wmAoMCC7H5yAmcLkrFjmXTEL9gMZL23MOl5/w7NxLKojn4cHoqBi8+htxrVajxQfktTZBodYNS98q4KmM4cya6w0NQF+KH67OmozRwHPZN/ATzhw/GxNF+iA+ORUHKEpSs3oCruw6g5vx5dNtQqohcc4qKKwWUFK9DYBI2zUHKnTWAqulnNd4vRRWQglhzlAZIK56sfYLOhxfxtOQQLuzejsMbM7AlNgrzPx2DOX7hSM9cj4LsDTiRuwtXDx7H89Pn0FVmxZU9UCoLS0/AzFkSSu+VJDaU272g1I4JAlPbWpq9fqzYcukiuFIS0R4zG8+CpuHKxDE4NfQTFH3wT4j89b9gxG8+xqIPP8fBwcNROmQs7o6ZgsbxU+DSFpbLqbzX6eZrT6N+yqWroxoVx5dgY+Tb8JsdgqBlO7Bj9x5c2r8Ma1LC8LthKfhiQTG2cYArzpyDdXTdExNXY11pDe43sy89O4S7OwPx3vQFGLLiJHYZpey/g1BfWd9CqW36b95mPKVCgXkwNZ3h4XDHxaJ7fjxaFy1A04JIlM+ZiM0zpyEsOBGZSzNxJ78ATUeL0VJyGt1XL8Gt6RC5rxWEUtU8jAHRUO+BS5AJNn2WOqS5qI+afrZgtIFUbGvHkmY6RAme53A9L0dn+V00372CmgtHcSUzHdsmzML6hGU4dLoED86Vou7cWbSeL0PXhTK4VV1kJ3uM++oFpe3CGqUklPbyLuPCbvQURqiEUGsvlfDxhnJJKtypKWaKqDNhDlqiw9EYNBHPx7yDlQPeR+BH45A3yg/PGVM2+U1Hm18gHBOnwj1hiqegQGsvqzhg9ddtRLqb0XC9AEXpfoicG4NZaTux6WAJbh1bi7xVM/BOyDIM3XQCuUf3YO/8BKQNj8SCuXkouNWCSv5NHbe24mz6YHwQloqJGy/g0P1GtPqg/Jam+kztN6Nra2jRrqZBtNeOMoxy18yucIloXhCAPVGzEBuzDDvW5aP6KDvXZcZtV8s8pW4qedMqDs1TKtlT9ZxqWeMBS0kfuaOq8DFwMmb0bkYd5bJKIfk8uyBdQOo9atiJq1XVQ7e4mu7xo8uo2LkZ+/wjsX3ROpy7dRtN9/jZOoZrKiLgMdmLob2hfGnNpaBUPaxXFlZbiNhxpdlChFDKhe3ZFc+as9T0yEKr0ZVFdCCcUz5C1qBPETLYD8WTZ6PbXHiI51LFF5qznESlnB3uqYvV1cVa+H37o7kd6G58gqe3TuLM2RIcvfwAV++X49npFdi3agS+mL8K0/eWYd+hfOSFJyF5UCpSEw/jSEUbapwNqD+zAAfm/C1GJixG7L4HKHvWga4fv/fa11Cyc5wpYQdjZwtiB9IubiojU4bRQEmXa00qWtNicG5hAnIWr8apnHw0apNidXpNP2gaQuVuKrErv+9xYVWrqthSE/+qyhFoUk2BJ+WUIupn06z4Uc+RQpq5Sb7GAEkYq/k+KkoX7M8ewnX/Kqrogp5fvAqnNufhzo3raL51HW67gMBsH6JEz9dAaeYrre1DTCGBN5SWC+sdV/YkfKzSuxQ2FRPEhKA7cCSKx45G1tgZuMyYWxcdQnCw55xqvlLzlipYj+d5PcT4Vrvh9VvzzCe7GPvqOrwOurQ1x+KwK+VdBCxdh8Wlt3H6aCHyQhYh6bN0LE8twYX6FrTiEe7mx2DliL9D6JKN2HSpDg8aX3U1tx+f9S2UutrU8ePAAkKpxbuqc1UBuubjtOubqluyVsO5aQ1aGG9V5+Wiaf9eOI+zY6n4W4qk3QBuEgiVvKn8TfWpAuiF1JIqp6SPlE+wKfto1NBSREHYzPub9DhB1PMEpHFbpZAWkHKJrYJ098M76L55Fa2MG5svnUcHFdKpOUq7OP3yOauA4LRX9rUXlAcZV3pDaQoJrLjS3gnPhtIuJPByYV+as6Qb64oJR0NYKKqphm2hYXArDJBSzrSK1bV/7NiJQGgkXWZ+tqZHfhDWja6mO7i9IxDrZ76FkMWZyLrxDBfLTuBA7EosH7IKqxcewdknj1BZcwrFq5IR+kkw0nLO4WxlF+q6+2343KfWd1BKJXWJAW3xoR3N1ZG0LEkVK1ICZRy1gbJUYxtVRJ1XCqNJeHVwdXh1fhUPCIg7lgsrtTSxJdVSVThSO6meCgAEm5RTEDZboCr2tEG0iwRshZQbLCCV1VW1kNxjvb/iVxUr3NdePvxcDQqqf7W3C+kNpeYqvwZKtykisKDUtiE9+/lwYLK3pzRQLiKUXnOWZgUJz5nZojLa2js2zBMK6AJCcmFVSDBuEu/jOc7h5+hSCMo492vrRndbBZ5e3Yvd88YgfODbmBS1Fhllz3HpxlWcy1qDraFxSEskmDt3IT83CxsWZ2A+IS2+VIPnbS50/RSIpPUdlBXs7KrNjOdob648xY6ksjq5ZPZGylIKbZ+hPW4Ue+3b7Snu1mZVKrGTi6jSNpW4qapHLqxg0SZYAklAKRtLwNz8vYuuZ8Ot86jic2pr6uDQNTrs2NGGsYYg6jVGIQm2cVsJuRRYGV4BKfgNkF4rReRG21Cane/+jFLa7uvubXBtX4eaDem4vzYTTzOz0bGJUCrZY2/o3JPsUVzZq+zOXApBZXf0LuT2Kx7XMrfQCE8oIKUMolKqUF3JnkC6tCt4ThUyaG5Y2e/+au4OdDSX48mlA9i3Yh4WzIrCvBV7kHelBnfZd8rP7kdpbjq2Za/D2pw8bMnehl25h7Dvcg3KG5zocPw0VFLWd1Deo+JoGkRAysXSUiQVWsslU9ykgmx1ShtKuXhaxW9DqWoZldlpLaMSLHIhBYlqYLW8Sis6tDhZildbBefDG2g4lY/bezNx7uRRXC2vQ4cud95AELVxlmJQKWsVQVTxuWA0Cim3tReQgl8ZX3tLSg0KgvKlHe96FQ/Yy7iMUlrldrs2omvDfFxeGIvtSctwNC0T9dnZwBa5sF4ldzaU9nylXd3Tc30Se62lBaX2jLUvgWAv61KyR+V32gMon4ObNrPu15fao1J2NqDhxX3c5SB35vAZnLr4ALerOlDf2o7m2sd48egybt68hLIrN3HpwnXcvvMYj5sdaBOQP0Ii9Z26+b9WBspNDk9r57jad1DeYedeyXhJW/ILSm2GpWVJcslUvaI4ykBJV+5VUGpplFaIKKliu7BSLcWWxo0lRIJJsWV1JbpuncPT3ctxZk0Mdudtx9Fb1WiuoetaKzeXqmjUkT9r6ZdRRy+XVUCWWy6r3lufIbfVxJJSSWVdpZKE0nZdleTpgZIqaaCkUhbtg9uGMm8dOjNmozh2OuaHJWNTyjpUUi09UK6D21T2CEqvIoKeZI+gJGAGSnvlCKHs2TJEay2VgeX5VbJHW4ZovaXiSqoyrvD4+/UFg5TwccLh6EJ7ezujHbaObiqgJ3njdDn4GNW0qwMt7R1obWlHe0cXO+2PVyH13aq7XbjS4sDhegeOsF1tdfUhlFoZr+Jz7QCu2EfxpFY/KIEhF+1VUKpmVEXd6uBagaGOL1dRGc/rysJaaikle3QHroc36bLeRfvd26g5U4TrWfEoTA6gZ5iBvDN38ezeI7RTVdsfP4ZDu97ZrqrUUUorN9hWSBtIvbc+QyrZk+AhkHKjL3q5rjo2Ld/ScWqJmdm3Z7/ZtNmxOxdt+dvQtXEpmlKnInfWOIT4xyAtdhlu071s5/duX7ca3WzuHiituLLnYkHWci4bSrPO0oJSA5x3XGkufUAotcmWtqXUZfZUdqd52/5smk/V7gm6PL7mlFUEYk9hKSehix3pMRWB/MidVX27LqpkdZcLF+kNHKxzoNhA6XwDUGo0V+xj9uBhfKTtFbWg2YZSmUglQDRtICiVJFFspjhNSiQATBbWii2NWhKaR9fQef00nh87iJt7duP0hgzkJwRiVfAozI+bg2XZBThSuB8Xjp3GrYu3UH//EVwCUepq3FUldbyAlFts3FaqpAGSn2MneGyVfMl1taZD7CTPUap78V50F+SgLns57q5YiKvzw1AyawiWjhmISSOmIGZaGPZGzsVFupi3Fy5BXfoqOLWUS4u77YsE2UqpC9QKSs1V2lDaFwrSAGdDaWdg5bpOIJRTGV8m8fyeoaKr+L6/msogaxjrX+LftITn9AoH3escBK/ynF/g31r3neI5Pstzfo9/I01v/chNYMpL6HTJbfU0gdo3UCrBoE2xtPWFOo62tFBnUua1N5RSSkGpqpfdeV4ZWLmw7PQCQOqkBIviOoFyh3+8xxfQev4A7mzbgGNUme2Jc7AicDTmjB+I4EB/RCctR/bKNcjbUogTxy7h2Y17cNrKaDKs3llWC0gppEnu8P1vsrOYjCs/01x/xMq6viqe1LEeOwR30R507FiPpysScCYuFHuDJmLbmA8R/ek7GP7xUAQMn4yMqTNQMDMSJ+Yko2LFSnRnCspe7utL0yKE0lzSvReU3pfW0yXdtYxLW1FqzjKRQJ/gMarKqb+apq7UR7ZxMN7APrBrJwdlxsK63bzRM4e9ZAnPCQesXPaLm/z79Ofv8wbt9aHULt4aAbUqJJkdS0qpTKHS+a+CUkqp8jMDJf8gysAqWeLtwkotBYRcSFNMwD/m/UvounwCLwjwnT27cDY7HYUJ07F61ggsiIvFSirl8T37cfnwCdwtu46GO3fhskHscVcJozeQPQpJIG8QSJPc4WcKSKnkq1xXzalKJY/weA8VUim3oD57JR6sWoxryREoCRmG5WMGYcrIaZjjF4X9MQm4PD8Zd1OXoj6DStlzYSB2Pm0R8mehVAbWG0plYHslewSligiKqeD9dY9YVVrdpkdSzHNWoJCFnlEJz6vqiHVpCIUzWkWjhJdyEKk8H5t4n1RUCw++pUmBlIdWM/EqmwoXdP9f0r5re30otTzqKjv2esIWw04kKDVHqSRFbyg1JaKSMxVqq2hbc3qaStBGVHJhtYBYnV/KJIUSGIJEsCgBQ4DcDwTbPXRdOIKKnHk4vmg6crPWoKjsIRrLK+B6fM887rZjRrsJRrmqJqnjFUNKib2BVLHAJQ4IF/j5X1JJ23Vl57I30Dq4h3FlIVz79sCVuxodK4KwP2IqomclYv38tXiWuQHOLVlwmUQPByUVD9iJHu1EYNxXbyi16FnTInYG9qugpPuqwnRBOYfP38OBTRcH6k/TIkovqrDjJs+3gDzMdos/q6hDlVdKxOlvcJbnV4X9glMDlqlsYv9Zx75ylwOq4ky919eYntFGAp8zTqvqdqLZ4UItbys7neYixS18TI+rtVutw2r27/bjyojqd7mWKrcV1N+VvT6UGgWP8aSmsGOZDCFjHu1jqs2gvKFUJzRQrvNkI1WwrZ3GtbpCqyyUhTVqacWWmh7RNo9SLcV4SvwoCSOVo+J1lx3Bsy0pOL0sBHsI+tHSu2h9wBjyEQF8aEGo59pxozeMtzmI9ADJ9xSQJrljxZFaP6mlWkYleSyarrE3zqLbagaQYrrcioe1q53UXleJJpSdq4JxKCYA80OTsDlpDSq1z20OG6E0noI9JaIrdZntQQil2eVOUCb/ZVBGU1W1lOsBY+f+lIFVQcMNnvMdyh/wHCmrrcIODRyObrgbqtDOv2XjhTK0Hj8Kh56jAXslz0siv7/maZfxXCmzr5VAX2MOgnuntRuXmroMTOJIQGm1109LKdsI5V6qhjqG0vVKRKgD2VBq9Jd7psSGOqRW4m+mcmzdBEfedjj35MOtuFKdXDvFKbMpAASD7cYKTEFjXFnCRKgcF0+hsXgbHhVk4gYV697FG+i4yz9ebwjt1gOj3FW+h5RXiSTC7qab7LJXg7zKbdXx9Kgkj/EIj1WDCFXSKL29OfPODejOWoC7aYk4umgFLq5chybFT4qjNRgJSrORVu9ED8+PgdJWyni46b466L46v9J9taH04+PsvLoq9DV+Z/09+osJyqsEUTXAh9hHdIElKaTEvKORXk0p7pzch6Ldh1G25wjq9/K86pqg8ii0Sbe+s7yvK/xbmYzsn7cOkneTUJar0uAHbK8PpYrB89gxtWpBcY46jebVBKWyiDaUmixXh1y/Et3r0lDFGOJBVjZebNuBrkLLhZVLKCWSWgqGl+JLqpgN5vVLcF89D+eF0+g4fwotBKnt+jW4DHh2swG0m5TRUkdTHKCkzgUCWYr2E0dQs7sQ1YyLW+iyOrRRVm+31Vslzf48VEm7ksfsaMf4OG8r3Nuz0LZpPeqys9DM5lQMbWpftUrEglJldj3FA5oS4fkx7quKB+bCFRuKyrDZuDs7EnVhUXCp1M5ASQ9E20/aMaWAVFNxwRq6err2SHM/yVoqSVNRwYGMA5ryB9rM+j5DCl3fpYvQND+F69o2nNi+EotX52HHlsN4tpfndq8SP/wu2idXA5Iub6ErfGudrtbO/hnTjneagH+T6mbUk4rscrvgdGl3dyd/7ttP7BsoVV6nzqJLhmue0kDJ0dtAqeIBumeak1M8tXoRWpfG4vz8OOQmL0fp2s1oLGCnLmIHV8JHCRQlU5RU8Y4vbcUUnHJnBZXgkuIJNOOKWrdKDHnfZxTRasZVtdzVK2fhKjuGanaai0lLeCwb8fDMabTpepUvzUtaQEolNXBIJc2OA4JSKsnvr7JBU4jODijXfNtGj5uuCxaZi8z2gtK79tVMiVhQxoWhO3gcjk+agM2TQnB1ZiS6wgml2RNW2VdBSW9EUKowXU2wqtzuNBW+sdH6w3yPJvdUZZf7ea7W87vvsKBkqOCuKIdDBfRPrsJxMg37MuYiYkEmVq8pxL38vXDtzoWL58yt86PKJrmwG6m0Vziw6rv1MQBfa24OBC6GBK5OtnYKdiO6OmrQ1vaU4fJ9jjFX0dbCsOGbbuj2Dez1odSk7/ZcdhTCqAltG0oF6qrhVOmYlEDKoE6ZnoSW5EDsCw/CvPAFyEvLRs0uQlnMDq6ObtxYgikQBITUSptWKcaUW2ngJJjKzGquy8BpNUtFTZyo5I33/YLQgMh22bq9Tlf13CFUZK5E0ZRZyEtchgunz6C5jJ9jNsqS28rjsJM72ixaQNq72BnXlcdubwMiIFWIroSFvcBZQMp1tbcEsS8wawoHbCh5fhbxVlU9cbPgmP4ZNg/9ApHDgnAsIALdESogIJhKoHlDOc2CUps1a5e7oxxEtFLn+zYp2hV6JZoik8ek5WsccB2ni9FaUoynDAceFeXSU4pA1hx/+IUk0mNfhcPL1+B+egYqlq9A49IlcGoXfZUZ6hqme3jOBfpfksgyW8VQud3ftijBRSab4e6s4sup7B1PyOVjuNoesT2Eq+U2nPWn4Gxgf3S2WQATXidDCP3+VU3HItB1PG5ll18+pj6Aku7SVnZIVZaok2jNn4GSrodGOkLp0ur6JQvRyY7YsTgWL2InYfuMKQifMRfZyRko37wF7QW56GRc5jTFBJYb2wOmFFNw2qpJaBT79SinALWaDV8PhNb9ep7apbOMHUvoop5ER+kRtBzJx61lC7Bz5BRsiEzCsaIiPOWo3srP7zx6CA42d28gzaoQJXcIpHUFLlMMoYyyUUmO7EpY2FCaHe2sEjtlF03t65+mQ3R+HHTzO+fNRXuEPxomf4j0zz5B4GA/7JkcgrrgULQTyK7g2XApPNDu6QZKDoKCciZjzVQCXszzpcL079sU/+miRMmMC0N4vPQS3IW56Cjcgudb0lCSvgC7k2OQGzwcsWMGYujwifCfOAvLg8KRFxqDo1Hz8ChlAbrkOaiGWt95E8/rg4fs1N9yikSgdD5jP71Bl/oJj43us4GC4Kjp8b4wQeZoomtezc+h297xGCDAnkYlNY3H31HO46nk8+gt6PkuQmrA/JO9ASitRI+gjI8zu7V1J85BbWQgroZMx5np47B37MdI/OJTjB8yAXOnhSA/Jh6nkpfgckYWqqmaDnV+xW4CU67sacWYNpwCk03ZUcFpJ2dsSKWipulnNvt+lczp9sJxdB7fhYr8DTi/bjkOL0nEliB/zH9vEDuIH1YuSsWutKU4vi4TV7blo3LfAXSpxtUkdywgTcaVKum9frI3lPaSLXvXATvzalfzWOspXalJaIuLwNOQAFyeOh4nRw7CgY//GRG/fQsjfv8ZUj8Zjv3DxuDMqMm4MyUQjVRJlwa+6RaUyr7KO9EVoA9R0WtrrT/M92iCUnv+JhHKmTxWTYft2ITu/I2o35KOO5nLcSEtEaVzxmLJlKGYMD4QkTNikRuTgLPxibgWn4wXBNqhyySG0zXXpfe3MzwoZ4f+BlC+pDvq9AJEoHQ9Z+BJaLoJRNcLNsIh5epn1rdQatSWa6WSMAXpgnJ+AjrjIlE5cxxOTh2D/DGDkTn4jwgd8A6GffQ5Zo2YhNX+s7AzNA5HU9NRkbsDnXRj3QLTJH7kyhJOJVs0NaGsrJrcSxWwKykj9ZRra5qmM9S8fxe8vFU7V4z24hzcyV6GgwvikBMVjGXjRiP01x8iaPBozIuMwNo5MdiZmobjmVvxcNdetCtzeMSKIw9YQHrvySMgjetKKLXnq+262llXeysQM0fJDipX3sSUS+FaMB/N0cG45z8WR0d+gR2fvosNf/h7BP7yFxj0q/cQ++4nyP74CxQMHoOy8f6oEZR2qZ0NpUIHQVnUT6AUOHfu0UPgedDaUHkEmavh3k4wd21DCwezlp1r0bgqEDsiJmFmUByWxq3ElRWr0ZSxCq1067uSk+DWwK4klqZFVLGkWPRrYko9+l3OKb4J6xsot7FjCkbbfdUl01VIPXcO3BztuhPmoCl6Fu5HhuD6rEk4MWkgFg3/DFOGT0bS9AgUx83H9UXLcHdNJhrytsOxfxfcmm6QqyiFkvuouE5ganpCcEo1FW8qISP1VJb2lY3A6lYxqW5LD6P72G5U7crBrY1rcG4VXamQGVj8/heYP2EGslZQPdkxLm7Ixv3teagr3IuuIrmtApLHpO0kzRQIgVQsae/JY3awE5BSyV6uq706xEBpua5mOmQJ3KnJ6IqPRnXYLNydPhVXxn+BMwPfwpw//A6j3xmClYTxzJiJuD5+Gh5PC0QLz7PbFKV7JXoUZ/L8mQsp1fWDmFLg6ALBSs5spuegZWmaj83i+dDVyTQfWbABrnUhKGZMOTcsCRuS1uIp//5QGeJyuuIqzFdlmKDUVMkTxpP9uba3D61vEj2qVdRGWVoRb0OpuTXVbmrOzY4rldhYGIXa6PHIDZiA8IAYbJq3HJWZdPVyc+Bk53YV7GD8kQ+3Or8NphRTYJo4U3BasaamK2w47WaUlKB+qdnP4fMJtYuvd50qQkfRDtxbnIRdwyZhU9g8nNy3Hy+ojF3F++HSsqyivabG1QOk4kgCWcjvKyDty6yb5I4dS0olbdfVUske11WVPNZUiM6FmQ5ZaDqti8rgZEzpjvBD26QPsHrgxwgcNA17J89Gc0gYXLMZTwaHeIBU7avmKaf6eZp2ILDVpD/t16M5U+24py1hlPTTd5bHoCmi7JVwrYjApbgQeiuJKE5chqqlaXCn8ZwoltQFjzTwaIG3VsBodckPXAG/qb0+lJoS0UV8tEGwiqQ1h8YOZLKF9lyl1gmqaiWNo/niuWiO80NRcABSQ+JRuCAdNZvYkfOoNHIBdVk5uYVyD+UmCgYplcBUnGnDKeU8YSmn4LSbVNQ0wecBsKfZzzllPVZyGK4ju/Fs1VIcmTITe+IX4dKhQ2gyta38LHvq4yUgvdxW7ymQrVJJKqRiyVeppAqubZXUjgO6dIGANNU8WiFCNdEKkZggOPwHYcewIUgYHoiT/mHokloorjLFA5br6k8o7XlKzRGn83POMmbuT/WvWnR9lvF90gLP1IaKScwuFPz+POfu5UmoS03Eg5QFeJayCO1mR79Ez3SayTTTLddFjW7cZpz6LRM8NOVpVdGjbUQ6+Esr36KZrUU/s2lBse5X09rG/uL2vj6UGg0Vy8xlh5ILq9hSK0XUkTQtouv7q0pFHc8oQyLakyNwLS4KBxNScGVZOpo3siMrFpPayBVUh/8SmFRMTZf0wHkA7iMHCNUBOI8XwUlA3brishT0pUZw7Z/l/tqFAFLbk8V8fSHqCdGt+QtxOX0dHhcdMDGkW3OmPTGkt0LyuOzkjo51h7fbKoVcDydh7M5UW0MXTXOTmgahStpFA/b8pF1et4DnRgOXaj7nhMERMhFlUyZjz+Rg3A0Kh8OGUu6clNJcu1IVPQRSLYyhQhYHNk1DaJDsL6bYUqWP23nOtFhBMeJcDtTqD/QO3ATUyebgz86k+XBLTdVnVK4pKAmrcV1V0/sNEjwyceWk+9zJH3QNWkHY4HSjhtQ9J53P2Cr1M1sVm+6vJbl6jqDV63iXgVmfyLf4kukzdL9303P5Fq9sgt278d+ftdeHUn7+6VLCRgXQJLYW4CobqPrXaMWVcz3xgeYrNUouXQjXsoVoSVuM2pXL0bxmNRzKUCoO04S7VEcuYW8wpVTKfAoWNsWc3Xu2oWXXZtTvzUNj8SHPrngCTk1Kalqv+6SySh5Zzc2YtZvv3Zq/E827d6Hj4F442Uzpn1FHfra9p6vtstrZ1h4gedxyWzetg2v9cjSsWmaWaVWnp3uuT2lDaW8tqWoVG0oDpFSS50fnKU672UWgKSIcNaGRaKMH4hKU6qiKHQ2UllJq6dZkxpRR7OjbeExah9ifFjortpTbqa1itvP45nPgEXRSTbmnGrBV42tWw7CvKOSRh6Xvo8xtAf8GLwikyvW+YdGAnqUaWFsB1TqtJsX0bvb9drOfr8e6XQ50dbWipb4aVU/KUc7v8OBhOR49fYFn1bV4UVuDqhfP8PTpEzypbUJ1uwrY+dl8vam39WpfgtRzqF9prw9lF0/YjVscqakU0Ty56jB2BtZK9hi3RZ1Oaim3TUuW5MrJrVOdo9w8xWACU26gwJRbKDClSgJCSmVUk2DSne3atQW1a5Nxa0kUzq5egSu7i9B+hOCp6sZ2cXs33W8eZzPlclRdM91h3affBb5iWaOQApKDQk9Shx1Ll4E3caQVQwrIHDUee1YaupZF4tLc2dgRnYij9pWce+YmpZKKJ+UxqLSO58NAyXNjX9lZajGXHdUuRjcldjyXZuMsq3BAA58WOWvnAbNKhM/XVpOVlfyLa8zuZyaVu08wpXppPA+q1VXuQc2+nHwgQx99xwSeB20yrVhU10r5XozYdDeg4+l5XN+1GtmhgQgZOgJTOQDOTliEJZmbkbMtG9vS47E8MQKpW4ux+3Y7qjW7Qui+ielpX/XU14dSFRZKVevybIkcCdVh1FQSZuJK/gE0GkoFVAcrdVAmTnGFAZMqokSIkiIqSVMnl/pIhUyMSRAEphZEC8xDcmEPwrkzC5WpQTgVPgr5yQko3qkJf/4hj1uAGejsptf0anKFjYtKt1huqgHRakoyqXxO7qo3kGbqQ0Dy2ASkKaUTmDxeud8bFsOxcCoOzhyHWP9oZMUsw4sVHHjWWfGkVFLffYliSXoNBkqeE0Gp82OvDNE5E5DRUg5LJdVh7Q5soJxOKKcQSrqv2kFQmzI39IMSu68y+W3qJ6fOMN7mgLaC52S5vAfe0qswsKp+dxcHQ+03pATi92YuuLvr0Fp+DCUrAhD5T3+Nv/3Zz/C//au/wn/6/TB8HrEIKRxc18aOQvioP2Bg9HpEHW7ArTqOP18ng5YJyG6ek1c9/fWhlKmsShUcixgrqcPItdLmwarGkKsiN8V2YdURVaAuF06ZSKmIMnJZa4z7Z8BUNYwBk388ZTbzBOYOuHfvgJPuZDdbW85qPEr0x+FZw7A1Pgb7cgpRc+AAugiYpjBcxs0lcL2bINRGV0YR2Ww31QZR4NsJHVOtQ7U2CmlB6T31QZfVvXkDXJuy0L0xE92rk9GcOAF7AkYiYnIY1oQvRPniNHSmp6GbQDoVS9oZV0Fpq+R8Nl041l7YbFw8QhkllSSUCguU3RaUdjwpKLXNpGLKeXR/T5z2uIr92VTuJth0/ROpund7xva8ylMm2B92HHB3w9legcdHFiF77P+H9//qZ/jf/+rf4v8dGo2gTedw9PJdPL+wA6Xb4zF7zT7EFtXhZrWK1K3Xf625TTG7+xUVRX0DpewWXdg0xkxKY2tqROsq5cKqdlFTI8rCKpFhq6VcOE0NKM5SzGWDaRST7ovAlBop+SMQCjajY0sGnq5YjCtUl+Mxs5E7+QssH/Ye5k0ajyWxyTi4MBVnVmXg2ubtqNtdAJeAkwJ6NwOhmkC0XFRvENXsZI7JsLIZheTg0AOkpZA8zu41y1CbOhc34yJQNnsqjkz6CIsGv4dJA0cgerQf8gODUcLY8HpMAmp4fE7juvL7a3DSubBjSe99eaSS3htmKeuqxeMvTYcQyvFSSp7rJL6f9ujp7xtn/eCsBfVXsrAv/B8x8r/8DP/+P/4N/n7qUsQVVeJ2Penrvo+WR4eQc+gCsk7WorzWQYfgG/qvRivp1rs6GWe+THLfQamNs+SC2KsXFC8og6aOpU6mDvdSbEm1VKWHXDplJQWmNpVSfKnpBBtMKZJAyN+A1uyluJc0BycjQ5EXMBkZwwYg/uPfIWzoEMQFhiEnMhq7k5fg9NpNeL5zJ5wmQWQ1/ezdXlJEualW857u8IZRqt0DpGJIHhePs2PVQlQmzMbZ2f7YP2UEdg55G3M++C1GvD8QMwaPxjqCU+g3E6dnx6IiOQXdy1R8LpWkutmxpNmA2ct19V5DqXNoNsyyXNcZPL8BBFKxpJTSj5CmcnDT1MNPZHL9u7NG1Fxcj92zf47h//ln+Hf/8T/jH6YtQ8LhKtzVzFP7YzTePYEjpTdw5GYTqlvo9n5jKGUeMB1aAub1sr6D8s5dYCWhCuRorg6jhI9GeLmwGvXllimJoXS4FEJLlZSBlEu3gm6sYi7FXnbiR2Ca5M8GDwg7NqBrUwZq05ehnB37UkIkDvoNxfpRH2DRtMlYPW8JzlGpb69Zi/KcLWjJzzVFCKZoXM1WQbv1BvEldSSQglHNZFiV1PECcjMHi00b4Kaqd69JQ9OS+XiSHIf70TNw3X8gMoYMwLTPxyJhwkwcDonAnehYlDPua+RgpML8nu0kBaS9J49cfBtK7QRoEjy9oNQ5NZ4IodQCZ7VgPmc1vYvLV9G/9339AZrbhvIXGP43hPKv/xP+bnwSInfdRun9Gry4dA6XdxXg8LkbuFjfhUYK37dB0jatAPV+Xd9BqR26N1A9tDmwOo06j2Ig48LyPjsFLlWQQmiy3CR9BKbcWAtM74ysXFmBKQiomq4tWXDkZKOLv9enp+JW5ATs9xuEjeHBKMjYjBfbtqGLEHVqRwMzpaIEkQWcdxN83s12U79SHfm9jDryOCwg7Yv2uNevhpMq38ljdyyZi5boUcifNARhY2dg5cx43E1MQRe/Z1fqQjh4q7k5T6EAz4EB0s64esWTglIrbYzrSiht11XnVK6rwoNJUz21r7oOaC4HGXM9kT5a8eAzjwnKCxaUdF//r3/77/BfPpyKUfM3Iz1nD7amZmJV6HrsPHYTNyh1Wl7+l0DZ2/oOyhcM0vcdIHAETal7dR65sFJLubByybxjSzvpo6kB48YSTE0ZaFMpgamMrErUBKYuCiQQ5M5KuXK3wrFhBZ7PC0Tp7NHYFx+DExty0bqL7mgBwbLVTtMX5pa/6z67CTxzvyBUE4hsSirZMO4gjEYdBSQ/167U0WUXTJkYj0vHl8m2nm0d4+FVSehKnIKjQeOQ6h+B7REL8CKV3021nBp8NAhJJU2hAFVSQJpYkoOVAZLnR0CaSxXYKsnz572GUtcRUY3x+MmepJpCBrtY+xtOsPvsG5oF5R5COYJQ/pt//a/x738xAG+Pmw3/2XMxY0gUpg5Iw5q9N3GTT2/XS8wLX8/6DkrFM9dvsNOyQ2seylZLXVdR82xGLdnhGFu62RHd7JQuunCqiTVTBHZ8qcSPFNMkfwSm7c4KTDYp1rZNcG5IR+PSeDxMDse1pam4u2krunYSMNvtFFxq5ncCJ/BM83rMALgFbrqnblMmZ4GoqQ6VzBkY5a5ayqgiB12oRzAqKaXjU4JKg4iKBBhfdi8Ix63oYBRFxqMsfiEatXjZXshsdheQSiqOtJI7JpakSqok0Yol3VRJF1XSyQHNbVTSK+sqdZTbOmYCYSWwml5Q6OBL8vS9eSnlCLqv/+df/R/4618NxofT4xEavwjR4+Ix49M0rCu8gZuk8VtMU/5Z6zsoZVo2pPkyzZsp2WMK1JWFtWJLdbrYKDhiIlBPQJ/OiUNt4nx0q7NqxzvFl1JLAyYV04BpubMCwS4yoFq5GXM6+Hv7htVo4c+tVDSXAYpNLqfiQKN4As/+2avpcT7PtS0bnVS7hhUr0bBmDdoJoZNuqtsoI5uUcRNhlDLq8406CkjCKBBV06ppHVNCtxSutFRzGfnaRakGyG7emkvdmThSyR0rljQqSSB7Mq5yW5VxDYUrOBDV0wNRHhCMxunBcAtIqaK8D/tKzoJSocKuQo+X4rO+NxvKkJ+bmPLf/t9/jf82PAZBG09hX+l1nN1xAAXJ21Fcehv33C5oZvUbz4j8GetbKLXV/Okz7HTshPayInUoJSoUH6nTRc5C66xJOO83BTv9Z6M0Ih6NuorxUr7GzF8q8WMppjq6gZOdX6okGEysSUg2KjtL11IAmsoaS9mkpGpyO80E/59p2zfCtXkNahcm4XJgCM7OScRDusltgtK4qpabutEaEIyraqmjDaSOT4t4zcJlthWCk7dyWe3pDwFpsq32FIiX29qjkmzyJkIC4Jg2FCdGjETOiABcmzwT3aonVpLHTIVwoFMlj5q9CXO/vpLzD9jcTai5mEn39ecYYbKvf4Of+y1H4tEXuNPkhrOmFnWXbuDx/Ud41tKEJqcDuuzA66pl30LZRgG/cIGdkp1Vk90a1RUHSS1VlWKuteiHxqmDsWvE54gZ7o9tM2JRlSgoqZa60I09VaI5zB7VZEcXALrorLbVMKqpWNPK0Bo1062lbFI4Kd0rmwWugTYLruwVeBwVir0fDcXWqcEozcpCPV/vNkDyc+y4UWqtgcF2VW0gdXwGRg4kOmYNKjp+u0hA7rn23rHnJBVPewOpWNKGUrF30ER0jXkH6wd8iOCPJ+LQ2BnotKG0i9A1FSLXdTW/v4o2+ssOdj82czej9lIWCkN/jpGC8q//Bn8/ZQniDj7DLbt4qqUBdRcu437ZFZTXNqDB4cLrptv6Fkql5B+VA4V0qbQqwOxGwE7E2NJFMB3KJAZNQu2ET7FjyECEfzEZG6eF041lJ01JhGNBEpx0Zd0vgal5THZ6qaYBU6opOC3ltN1ao2gEyW4GUjVB6t0yCdx6uIz7uxptqxfjTthM5H8wGBsmBOJYRjoqCX4H39/BW5fZW4efJRDlTqvZtaw2kDaMAlFNx28DKYX0BtJcksDbbY2Gmx6EMyKSMWQI3P7j0DLibaS//y4CPxyLwlF+aJoWCCdjdCdV0q0Ej1oC37P4KPD8Ob7Jnqg++7bmgttZhxfnMpA34+/xxX/8Gf7Nf/h/8N/GJiE8/w4uPGuH09mA+vLLOLZ4NbalbMSRK4/xqMNpEj6vY30LpSZOtROB5sy05TzV0j1hEhyTJ6Nh3EjcGT0Sl4Z+isOf/BYL//h7TP7jQMwfPBr7J0zFxYCZuBkajZr5jDGpmAZM1YlquuQld5ZNYBg42VRwYGJOC9AeFbWb4kGvtiED3asX4cWieFyLi8Tp8CDkjR6O1F/9EfGfDsXasNk4EB2JUsbFt1KXonplOp9vAWnD2OOuvkodedzKsn5JIb2zrQRSc5KE0hUZjo6ZgXg+dQJu8jjKBg/Asff+EbH/8kuMeWsA0jhYHB00DBe/GI2HoyaheewkuLQ6ZDmP6bo2g/IlePre2I8dzeisuoxrW6Kw6IO/wT//Lz/D//qv/gr/5vcT8ElcDtJ3HcbJI9uwfW08pg4LwdSgLORdqMDjLhde9y/St1DKlJZ/+hRm4XPsXLgnTUXXuPGoHv4ZO9xAFH30Lrb/8ZeIfeufMfqtdxH5wSBsHjIKRWOnoTQwDJXxCehihzbzeerg6ujq9FpZIlUSEAJDrqOtnDagPQpqN4Jqq2kWAdXt+hXoWDEfjxLCcTI4AAV+47B20KeI+cWvEfruJ0idNhWbpwdgX1gUziYuRMWyFejUsisTO3qpo6ZwXgLSUkd72uMlhew1/aE1hXNizBSIKzwMrdOnoHzscJR8PhD7Pngbub/5OwT//B8w5BdvY95vP0Tu+wNxiO71tSHjUD9hGlxaP6nLFGjLxb5I9/nsZZO4dDWg7UkpLm6ej6XD38Xgv/1b/OIff4N/GjIdI2LTsXD9FmzftBRpycEYMS0Z/ouOoPheHWqdry4y/zbW91DqCzU2wWwMrFUAQcFwjpvAEX4kR/pRuDnkM5z++HdY+vbv4Pf2p1gwaAyOsqPdCpiF+7Mj0Ugotd2i6dTKyqqTe7uzUk1BsdJSTqmX3bwV1IbU29VV0w7t6amoSU3AnfhInI8MQuGYEVj21jtI/nQ4ssPDcTQ6CpcT5uHhwsWoS1uObl0hS+2rYkejkAKSx9s7qfMlIKWQBNKq3HGHhaEzaDpqp07Eg7GjcO2Lj3H2vX9Cwq/+BePe+gQZH3yB0sHDcfOLMXg6fALaAoPhXsXvoy0ymnyx5JsxN9yONnTVPURFGRUxJwub2Q9WM4bP2LwLOfuO49CpEpSePoTi/TuRueskdpY+wYP6TrNI+nWt76GUqcpfF5vRIlVVnDAGck3xg1Ox5dSxqBk5ADs+/QgRn47Fpgkz8TQ0Ci66co65c+EkDJrDNJ1a7p86uSnJs1SzN5zGrbXU08BJMO3Yz7vZsahgXbsKLj7fkbEUbcvm4+5Mf+x691NsHD0NJ5YsReWKNKppGhx8f5feX+1VMOqY7PjRBtKa9tB3cCfyu7wEpJVp9S6l01RRaCicwSFwBvH8TBmFliG/w+p338GM90Zj77DJaJw4FU66rK7xU+GO4XsdPORZaaEVtT57MyZxcTrg7OxAZ1srWhmWtba2oKW1Da1tHWhn2NDZ2Ya29lY0t3eitUs1rNZrX9PeDJT6QsrEajezlRzVNa+mrKHqYv0moGnsJ9g7+FMkDpqA/EnBqI5gB5WCxLGp5Ewd2a76kWqqsxt3Vs2Ck+6ie8kCOHhfx7JFZqNndw+kBNS4uHYjrC81QmrgXQ7XihRUhMzAwQGfI2/CdJQtX4EGuqtu46ZaINowarmZpjl6w9gTPwrEBHQmxKGJ36OVzanv0xNDsgnKntpWldKpcscup9P5GYeuEe9g8wcfIPLDcTg6Yho6J/HcaXpJibM0Hvc1xpK+krofrb0ZKGVajlJVBbNB8DyCpSJ1LTPym4KOyWNwa/xYHBnvj+sBIWjVtTJU7aMJdKmJspPKUs4nnJpot8FUEwgEwpkyD00xs1Ae6odrMRG4m7oEncst99K4t72arXg9jbCmUwmXL6TLHIs77PDXI2PwlO/Rzue7FTMqyWSa7aa+CkY2O35MpNpHBeJ2kB8OBc7G+ZAYHqMNpOWyqoDiVUCacjpC6U9VnDAUl4YNx0Gq5IMx0+CgQprppWR+tjKu/WEXdJ+9MXtzUMqMG/sA2JnnUUldo39aAFz+AWifHogG3tc6i66b6jwj2UmlIOq4SoRowa8qXjTRbqumOr+llM7EGFQFjsS58Z9gX+A0nExahjZdmluT9ra69W4C9qWmHdUWw0HQtJNa66JUdBJCJ5vbgGg3gfgKGOWqqhko+XtCBDpDRuHouCFIHeWP7X5RqNIlAs30hwWkqWv1BpIwqpTOXprF8+KeNg0tU6ahngrZwXjbbW+OpeTO4wpfjeuP3N4slPYUiQoKtDpe+8qoIsVvhqfAWp1RnVKF1wLTFK6z8wlMuXrqzAZOSzUJp4sQONhaY2fjweSBKB7ye2yZMBaFcxaidtFiuAhO95JFcPUApRhQrqd1a/9sN/1uA6tb8xy9jsooCA2IbIpreyujlchx8bgc83hsMcFomT4IBcMGIHzwRGRMCMGj0Eg46AU4NBdp1kh+BZAqsDBVOyoSUOM50lYfZnkWn7uSsXAZz6OuauyzH7W9WShlin20AZKSPtqGcpqqUlQXy1uV4MllUxmeDaY6rsrxtI2I4i8TaxLMeXPgiItEQ2QYnoaE4LrfJBwZ8i42fvgrpH0xGOsDQnExPAIPYmLxlO5yC5XPLXVTMXjvZlxRq/V+zCgim6lZ9QbRC0azOFlAJsAZF42WiGA8DQ7CE7/xuD3yfawb8AcEvP85kr6YgBNUu4f+gXg6IxhNBNFlVn/YMaQXkFJJAyTPi4r55e6rlE5w6irZRYc8W2b4VPJHb28eSqml3Njyx8DmrVRDwqb4yCgmb1Vo7Q2mVERrCeXmyd1TnCnXb1402iJn4iFhPDtuLPYOGYSsd99C0m/+AdHvvoP5Q8cib/xEFAXMRFn4XFQRTFUHecBik9qp2er3kgJ6Ne3DajdBqASObu0pDgMk41wz1RGHrsjZqJo+ERfHj8KxIZ9g7we/QuKv/wlj3noHwe99hk2DhqN42DhzHZDKmbPhEJSvAtJshiUgeV6U1DE71fHnWHoIutSgtmn0FQr8JOzNQ2mbNte6fAVYl+UBUx1QaiAw5bYJTNXLagt+KYncPMWZgtMs+YpCR8RMVPjrehvjcXTY59j6wW+w+Dc/R9x77yF1+ETsY0c+OX0mroTPQV3CfOPqGmXzThTZ0yy2+tmP203waR9Wc2tBaIOorLCWXCkJpZ/pWndHzEZt4BTcmDQOZ0cMwtGPf43U3/0S43/7PiI++Bw7vxiJkpETcHVCAKqCQuBQYf5LQPK7m3WSNpBscllVtaM4UpdNv8TzpjDAZz8J++6glKlw+ux5IH0twaObqs2fpAbqkAJTcaY6qzKRtjtrqybBdEaFoy08DPV87Kn/ZFwY+j7yP3wL6774HNsCInAvPBrVdHvr4+LROS/RM99pq1tPs8Gzfu/9uH43rqmlhmo2iIptTd2q2ly42Vw8rs7wUDTMno26wEmoGPsBtn78R4QMGIolQ6fgMr9jDb9bPb9bB2F021t79MSQNpDyHjhIafpDU0gE2EwnKY78Pq5g7LPvzb5bKGV1DcDJ0zDVPlrpoMyiFFOxk1w4uXIGTHZKba3o7c4qO6uNigmdK3wWKsd9gtODfo9dY0bhcEQi2uZT4ZSpFUTK2trKZuDSrf2z1+/mca9mXsum19rNTP5bWVQ1e3WHCsrNrX7ncUUEodNvEIq+GIC5n01A1thZeD6L38FcY5GDzJ8D0ixe5rlQhloDla6ideYs0NAPrqLls+/UvnsotTGmtq44dpxx3VJP59RWieqQ6qRGMQmmOq7cPMVfNphqApNxZvfsmaiaNAxXRn6K4xMnoCxsLtp1dScDDgGRoqkJKAOXbu2f7d8FnPdjbHq+rYh26ymPs0BUAkqxrmJeNR2TWugMdPkNx9mRnyNr2CTsHx+EmhkceJRl1Q4Mdvz4JSAVQ1IdtfpDvydycDl2wlNG5xPIn5x991DKdAWlyueerem1h43c2LGTLMVkR9U2Iuq46sQ9qsmOrXhMYEZEwBUWhq6QWWgJnokGqlBTVAyc2uPGVi9BZGduX9ks2Oxmw6fH7NfaLVbNAlHxbQ+IVO8INnvACNPl6magKTAQzwNmMtYMRpf217HV0U7o2DDaSR1tgjWOQEohteTtFD0JXT3LB+RP0r4fKGW6aItS/EeOUjHT2EEJ4tiJHsVUpzWqyaZESI9qWrGmXEGTCBIYlmIJEs1xCho1zXWaOlOrecNqFK93I4y67Xmu9To1vZ8NoZqmbVSVY2pX2RT7asBQU5JKTXGx1LHHXe2dYWXTPKSyrPIUpvM5clmP0oNQDOmzn6x9f1DKtNmTFPPEGSCNMaY2iJIbp0SHYiyBaceZ6th6XJ3cu+DATgYJEMFiYk+r2e6l3YzSvdzcvL+d71VHaOpmzUYbX+e0wRaI5v30vh6FNk1F5Gr25+tY1IybysFDW2vqOJW48nZXzfaQVEgBqe8oGJXY0d6tyzM819nQlZh13Q2f/WTt+4VSGUXtVvC82rPD99pMdm4CMMnKQpq5TC93VqqpTm5cWgLQo5xUJu2Y1wOo3fheci/VBJcNrRTWgBoFd0QoaqZOwaXPhuLsmMl4FB5FMD27AXiUUO9pva9xUfk5Papog+gFowYObxh17EpiGZdVCsnvJSDthE4ElVjTRCXnfNtE+szY9wulbYoxtfmT9pvRxU+1PEmlZgZMAmpUk51andzAKeVk5xcEcmvtmNMAakFqQCVMcnPVbKhMs+CM0laOQXg2eiSKf/seCgaOwCWt6YwglALSVkK1HhDZ7AJyfbaad8woN9WGUcesfVpfyq5SHXW1rAA+Pz4J2LTFszZSOwH6gPQZrX9AKTN1ss3A1evAtlyYlSWaMlGHVuxlq6ZUR+Vo6vwGTnZuU3hAMBTDCVBbRQWPmnEvLajY3Pzdwed1BM9E4/SpuPH5IOz4xa+R9d5AHAmYiceErJmwddKd7ebr9fw/KSKbN4g2jN7KON06ThtGDSz6DlJIJbP0vVIWATt38fte8wxIuqSgz3xG6z9Q2qbLuWlz4T37GGelU9Ho3qkjS2F0q0yt4DTxJttL6skmQAWMAcdSMm9Qg2ehK8gfL6ZMwM0xo1A69HPsevttpP7tPyDxX97G+qHDcWjkKJSNm4w7UwJRY2dQ7TjxJVW0BgfFvXbM2KOMVtMxSyEVK8td1aoRuenaH1eXGtDl0H0hpM+8rP9BKevqBJ49B0oZZ26mexc/z9P57cl1W3GMcnoDKlDYbAVVbGeU1ILUgBqIDr/xuDdyCA5/8jF2vPcOVv7ylwj/L/8dwf/zn5H0/gfIHPAx8gaNwKkxU1E+bSY6zPvwPXorogGRrWeKw7q1EznGVeWtivBVRKAd6LbnATdvAXV0V30X5PHZK+zroZRb6e51iS/d9aZHd10bTHN1uiy3pgnS19AFZTyoFSbKWk5gZ1fMaVxbAUoYXgLUUrEeFbUhDUS3/2RUjR+LG8OHoXTwZyj4/e+x6L/+TyT+0++R+flQFFEty0aOx92J/qjxC/rTZsivBFEQskkFdWwaOExm1doKUq52XCKQyVhZ36P8CdDpg9FnX23fQCm/mkDD6xuH00kXT5s8X/YUZysWU0G75vWMW0jlVFMRt0kKWaAIGgMpm2Dyam427RfUFRiIdr/JeDhwIHb/w6+Q88dPcGbaDFOr2sHHu3nrpGvqNiBa76cMqnFNdctmVJGfayujdgnQfYoblbDSVE9BIdXxNmNmuqq+2NFnX2M/62Cf/0unxRx8nffFLt+oKfbSloraU3Y3O/myFUB4NEEhMCbWZLPjN1s9DaQExEBqN8FF9TLJIgLnNxWVgwaj+B9/i/z3PsNF/5lonk5XVeooGFXUoNerFM7+DPtzvJtAlGIG8HWCcW0WcPio52K61VX9/9LnPus39jNB9Zdypdd95+O+Cg4e0wXUvN6evVTPHAJKNZrDuFMgmQoZuo1SLRN7EhjTLKhMsxSOoDknTUHtsJG48f5AXBw0EuWTA9BKuNy2S2qaDZ9cZjZ9hne8KLc6aYFn9cuWbcCBQxw8rgFVNZ4laz7z2bew/pno+XMmf1kJkqZmKlC152K1Zwlo7i5gKdVTyZRYKpWytroqlZZASRUFl2JQgWRDZdpkdI8Zj9YRY9E8eiI6eJ/TfkzPM2ATZCVxAqmgISokiPJkUbWTwoLFwHqq4oEi4ApVvKLCs7GVlN2345zP/gL74UHZ21RDq3k+TS9oreaJk54d9PILPIUIS5bDXJ1KC4a1YkPupVxes/uBV7OnMOzfzbQLYZ4hEAm3XNIUAqhLmWsetfCAZ2c5bTqtucYndK0VM77xINtnP3b74UMpEwhOqpIUVE2r9LUvkPad1UoUTdJnZdO9zPDEogJ18TIgdemf2qJePy9J87jFWmi8foMHRKmhqm+00XSt1LDN405rYPBV4/isj+zHAeWrTJBoQ2ipqC6qqiSR9gl6WO6B6sFDj7p6t3vWrbbF1ONyjfUauaSVL4CaWqCZathFCH2C6LM3ZH8RlJqzdDpdcLApcyuN6P+Jfh6oQOqByfrd+tGo7Uuup/27133eD/vMZ2/Ifuak29dY+wKubzF/1tDQhJKyezhx4SluNnTBt/rPZz7rO/vZ03vnsTUrHc+e0T37hiaAu7oc6OxyootS6YumfOazvjLg/wf1xyiFJXXtgAAAAABJRU5ErkJggg==)
Find the direction of force acting on the small positive test qo due to a positively charged sphere of charge Q shown in the given figure:
![](data:image/png;base64,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)
PhysicsGrade-8