Mathematics
Grade-2
Easy
Question
Peter has 19 grapes. He ate some of the grapes. Peter has 9 grapes left. Find the number of grapes Peter ate
- 2
- 4
- 6
- 10
Hint:
Subtract the total number of grapes with the number of grapes she has left.
The correct answer is: 10
Peter has 19 grapes
Peter has 9 grapes left
The number of grapes he ate is 19-9=10 grapes
Read the problem carefully in order to understand it.
Related Questions to study
Mathematics
Use number line to find 5 – 2.
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)
Observe the diagram many times in order to understand it.
Use number line to find 5 – 2.
![](data:image/png;base64,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)
MathematicsGrade-2
Observe the diagram many times in order to understand it.
Mathematics
Callie has 14 seeds. She planted 11 of the seeds. Callie has _______ number of seeds now
Read the problem carefully and understand it.
Callie has 14 seeds. She planted 11 of the seeds. Callie has _______ number of seeds now
MathematicsGrade-2
Read the problem carefully and understand it.
Mathematics
Peter has 14 grapes. He ate some of the grapes. Peter has 7 grapes left. Find the number of grapes Peter ate
Read the problem carefully in order to understand it.
Peter has 14 grapes. He ate some of the grapes. Peter has 7 grapes left. Find the number of grapes Peter ate
MathematicsGrade-2
Read the problem carefully in order to understand it.
Mathematics
Find 8 - 6 = ...............
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1DLSmqcTZVd/LLLVdQWE6UiNMmobGTFRzGIw48m3Y2IBfGBBHDfItsZowHyru5efsPcTpXcaKmLF90CCesehzSblLlLXLNCJksmArmxLNx113csfGn5Is8VekQlMwrRy89iYOah+E8tDRtmIVAEHwJN+68kh26AaEN5sk9VLKTk8bPYtnoEYS87LPT+2Fsk+libtjyVXaW28mqHPUlMVNG9SBOWvFcxGdoN1399mpQMnNMxs3ccM+P8RloDEBENWN8ZBkPP+hJOLI9EZNAhUwUKx1kwvZwFzdvvHa3OY4SWLpoGY+YOAMpMpwzQhTCwn4YnGVsb93LDTu+R8EirO0I7EKyNscccC6HNY+iakwT1A1MNHDmCKLctu1qNk/eQhHGUOf2KutqT7D3NqQYUXM0Lubhq85g9djRBGbw1hgooQVju67jnq23sGPmXipnOGkSQsGqJcdy+hHPxLN4qGSdIG1yRvj55iu5+YGfY04QJnHe0Q6wZMkaHnPEM8hZOH8ygaHSxjPKnZt/wtot1zMt7VlnhRFZzjGcfsgLU/5tFnDqBqokIo6f3vt1bt90FSEaUR25F7TV4NjjTuf4Ax5HRIk4GgNIFBzTbGPdrb9m2/S95A4qUywuwknOcSsfz8OWnUa0Ej9gWQ1QaQEF66dvYuvMreROCLYTVVg6voqTjzyTCXfQwM2paJ12aNy56wZu2HAjIW5LNl1dYZG7Bk9Y9VwKN7LgWiTPriLqkMyxdsuN3LbpF5TWml2LGByL/GGcvOYZZNkEglLYYOkk4vjlrn/n55uvIEjEe6GMBVpmHLbskZx24JlUtHDWHCjrRIxJ28WOmZ1s2bGeoDnSo4bsG+z9gTRBfES0DbFEKshpJA6/UPaCAGVOwyYotCBzUrv7J4k2g1UtsuhS6lpeDiQj1wIMMnNQ206hCjiSi910lFRXGRjoCdUCdU28QYlSutATKjEXcU6TDUg1mNsDUJDlHuccIYTamSuItXFmSe0MDie2B61gHojDhyYuNMhcKrAyM4LtJFeHr0BK8N6D6+cUm4fKhCyOpFKkaCgzVGRETWViXhtktggxxXo83ruDM4eEHJzhDfKipEQh7q5qpnVYeC1MUimeSEq1a4UpItrl1DEyUbx6fHB4cYiEOgSxEORkYRESMsxHgglkEaqSQiTZmGUBxYB9DKAZDRoU0ciyEssDGvuF6vYe9kFCgsYSJxUiITkHTXt0+B4wEC9UUYlSEbXESxNxESGVIEUX8BlYT3VwPzoi4kClwlwFGmk0xrB2BdIiy1I8KdkXC0ywAVaCGCoNSmkRpIVovlsw2mgSaSDREaRZ10IuvHACOJeR6u4c0ilQ9kbHxBFnoBXGoDELaImLbUI5ieSjeN+gqrYjWYFlbSg6Am0ALhEkq1AVVEpUZxA/jvcjxLATq2ZwMYDzvc6RHlwRcQFwGLWDxFXIbvtBMPL6a89zppb8v8mYBJUxxGT3xAAilpXgjcyDxRlMPeYXHrMgFGIUPoWa8GM41ya6CqgSs8yt9ngPWtdUfhVdBCIaK0wd0hvX2WsYOjEgxdxSgK/ImtAWkEY9cYYbRhK5LAWSc8VlGZ4cn9KaURoYTVIxzQBpAQRJS654LHq8y1FTMi9gQrSpOkalLOiQluSqyrT2PuoIXotUkNwBg8wmyaxEXIYQcH1jo91Q0EnSllrDNaC0HIt5Cl+I4LxDBo3ZHOIsMR8fMVXUIHNjqVBcippUxQ+QaoYQEMw5onqwBmJZHfoQXEatgmm9rgvhAnNZos+a5G6cKDtJSmwdn5S0pkK24FoILjlc6mTvprR74sZqEKLHzKX58xliOnj+SA41JOC8pChB8Ig2kgAQCAjOqqSxLATiCRRUJqgWZNIgOkWZp9nt49kc4kC6FM5wAbFGyiyxgFiK2QCprQfNHlHfLwySSzO5nGMGeap0F9fG1zEoZwYyuFjXWeJqXgxxMbV+QBHJcTaBuEhiIH6wDenBJCCWlKoognc25+IXxXyFWVZXwxeYBURyumd+flggZR551AwjgGntoQvkVIhAlE4XgsEcXlxAfUF0OQWevM4sEakzUQCXcm0GzJ6QWYXWAXjnAW0jPhJFCM6hPiWCDJbclt4tYKIEIhVK5jNQSV0OXAfPwhKSTnaUeFRIBeddyRciadN606S52GCJlkYseJdjUlBpRW6gogRS9QwGzguYH4hNLJKJkLkZ1Fo4cpyrTSXb5w49wFAH0uo2FPXXgCD7QGzz8Mw1lkqq1oMT+Fb7EOqDtJfdj2Y/XQfRte5cVEcEHlwzpdn5S9J6X1F1xkdn/rDaTd9xoDwIGmH3dU4a/16DsPsazP78YGiaH7/sRrUX1R6G1eZVPWcPXsOch5sHPVYYtuvcPCaV1n0wD94DJubv8oe6afr8xevNlNxLXMyt87C9VvrT9KDPyXxsPfM2e3geCuydNX5o0NVz+GBXYm4tHjRdHYY2b488lDCfCe0rDOXUCVpSxTYVOVGVKhqi5b692IxK25SxnXIlFYKUqIV94sqKUmmJMwEUNFJpIOpgO3Q+zGbsmlLFNl7i7AatYknUwZ7f/vRFqtjGYhssIylJWree2HsIWlHGNpn42nfZxhmoxrTh5uWWDgPRqrS+6olSUVlFiFWib295kEGlFRVl6qygAaKr12Lv94qaEmKbwFwIqtJItHl27V5Ue6gpVaxQqcA8wZJzUfdxLaIGKi1B0niDtTGVtBb7CIObXGngkQeewzHxdDypW1y0koZ5xt0YoCBFnRSwZ3sqgSCWc8qBz+GYiU3kGYSqAuc5cOwo1ByKIH0Oeo89KhnRlBXFoZx7yPmE2ELFpw59phy89JAUB2Bktw3al4mYIaQsjQOLI3nKwRcQ/C46/na1yGETJ4DU1RuW3t9vx3bTuaJYw5lrXl6nqnrEDKcZy4rVUNuPqi5Vvyw4d6AucvJBZ7FqZA2e1N8ohpJGPsaSkUOJkDJ+Bu5PQyUjaOBRy8/h0JHjyZxDnSeqsWR0NUhzqG1uJqmDnossLZZy9uoXMG0z4DzUXRdGinG8K5Inc4G1SPajqyUNHDx+BE889CUEK+eeU2F5Y03t5BqCwLkRMz42wVlrXkWrPUPuCrxTvBkri0Mxi7jetPy+EPHEEDlx+dkcPHIEMVQ476hiRGLOwePHE4n4odtfzJuDQbmsHZUjEdvRacra++VAcsx62wVC74THDi6h9oBGzAwnGZ0EOEz6euJ621B0foh16VdyLBlG1NQbxQsDWyJCaikpIqnlYMcO7Qr0irnZz82WZQ1x8YzSKdGa4+RiZfJOkGHm0Gj4bPCBjGbgUu+X1MLRgLJOH3N1yICFvcqzA0r0iMXk0Eqp4GhymaDaqboYBoTaHZaynvr0c5U+1tGernTr2GIignbFF4W6tEoAXPK2DmFCGUasffiYpnaZVgKK4erYpxtK60u7DbxIXZmUxp7cismRSO1T3lsYri/rfM9Rx8GRXHt0nD6p0e/CmyoSQSR5Ag1CiOSublJUO1NS8uRgydNZsPl0pl6Y8+gWY5j+oD0Hq4/B0mFMe3MYZ9/XoygE0hh9wtNHVe9LZ2feSWM1q8Mp9Xm3ucUZSNduGo2BasA04rMCEDSS6kSHGKYIhJCkod9DO9B+HSUHHUhgtqPd3IfAnBJDTGVxw/QM7Txae4PTeOtpT67w2b0snclcAIzU37UjOsxALfU28pLN/i3b+/M4zHV0qePzLCFmCDkyL5yQYpSDOeDczqs3dfoQhpCaKGtS41yvJt19ADRWtWR2c810JRJjSCGCugmxdHWi7it5YiTL0ueSFKSWuvOfm2M4e3clW6C7YVQKn7h5v/fwjT0wjirNuabQgIhLxcAkqWmWmjjJEP1UTSOY1D1cpZeI2h4dBkSsnp/EfNLcdT3bpyP4UAdSemtjbbbtqNXvGk53FdFZ4ZIYYb0XO6VTFofEZXTaTyaJazg3dzgF9kqd3o3GwSrr7gxcaxVRSCVYqUV8/7f3dMy2Tjyt84thFmrcvh5g/8BAXyk2K7XS5xWPGswqMZauOliIps7fnEsqKdS1lrWqqRhiVh/yvZ/lTnjHavtJMObngiXNcThJHk1TYTRSz6XhOht2lmEMF1iRmgmK6/hCJXV0q6+FUKzuNDCMtBVUQ70JrWbW9eGapaoXT88Ya4fUXHiHVNJVjykpPYaoJ2o6YM7vzuR73lH/x4y0onXRdVrqKplPddGy7antZZfSYdbpRJ9aI5gZJjmz/f5mGZnMQwB7onE+9LAt1eSBcuJSA2GfMnF2tSYpypyRRU2CVBCkTmI2zMchuLIgroVpjpYelytVqQTJKLISb3V7fBeHU0NCSekyvHdI1WZyqoUrCorGCJlE1CA6n1osLgSWinwNyLXEZZ4yGu2pHeRZRjG6GK3aZE4g2z1hYRj111SxqEiWMT09TdHIyLKU42aqiWGopmyX3Z5Ldrm45EF1rq4ymNpJOwpkDXILBIWsWZD55KDAhIGt3y1dZxCcpyBSTrfYVcLIeINRn65gCJaR+96Wkt2g9eERVWamZ1BX4Kpp1BwtHzFrMzG2lMaA1LYk+XYhjCCWY1bivCe2d7Gp1WCkOcnifAVKgBhxWZ5ysEz7OhTR+soHDGcpY8t7Y7olWLmLRnMRFIoFj3d1T15L1wzsPlf1IKVu2+IyIDLZbpM5T1MUlSYtMZpB8FKys9oOcYJFixrpvpA4nTK8XJ/OBl3QcyCTGthRzSIzOzfwuc9/gm/8y6/woc3jnvA8Xnr+yznwAMEjdQX5MHzUwBpYMHzRYte2Dfzln36Ik85+Li9+3pPAQuLTLjBMc9bKewoJrLvlRj72qS9ww6/upkGLEx77VF7yqldw7CFLyDT0N152o8pwFlKNoVRce+W/8bEvfZe1t9/MsolFPO0lv8sznnoOS4q995hB8shlLrJt3c38xV9fzqpHPIHXvepFjGYyl+C2p8nrMNyag2++/To+cNlHuPWeTekgOmgHx+t//w088+nnQkiX3AyEWp13rS18/1v/zOe+egX337+LY449nle+4Q2ceMJqGrYTaJLS//bM1ZxL8mvjhvVc+I4L2T7dJteCKd9iUSaMyhJOfdH5/P5Lzx1AlAENYvR19lWb666+ls9++ivcfPcDLJkoOfvMF/DMF7+Qg8YLYkxpkin/tc/+M4U6CV9QwvRmvvLpj/KVH9zNZHsTRz/qHF756vM5ec0SzOqVEKuVlXmeYBR1hifDqeKkpNqxng/8xUd52Jnn8eKnn4G3iqY42rvu5XOf/TL//IMryV3ktLOexitf+gqWLUltVYYxdHp0MDFPjIpKBJviI5dewoUX/jVLJo7iqGNW8L73vZU/ftfFTKtLTXn93HQOAq0Unzmq1lYu/+v38cEPX8a3f/jvKGmPeNHh7RbnuedXV/PaV72cv//81zju5JNYuXSUSy76Y/7wor/lgZL6cA/AI4L3jtwZv7jqSt7w+jdy/U238PgzzuD+tXfy2t/5HT71le8OyA7dM3gHVWsHl/3lxVxy6d/ypa//gOlWOfvumoo+hO1OIxjX//CbfOxTn2HFYcfw1KecyZPOPIuzzj6bA1euSpfHeD+UWm0iOALf/uzf83uvfQvrt87wpMefwL9+51P8zuvfzC/v2obERYh5Bq6sGVhgZKTBb53+OM564hmc8aQncvZZj+WBe9fzqX/6Mnes3zzc/tDaO+uNO265jre/+c18+TtX8VunPZpGO3Dh297EX1/+RWYspblZ3eql75g7Ti4UsTaXXfI+LviDS2F0JScddyRfvfw9vOX3/ht3bNiCpORdjNC7FALmjBjAZY7Wrs18/NJL+OD7P8h3f3gdk7XN7MptfPDid/LW/3ERE8uP4ujDlvH+9/wRf37xh9gRfKpkGSbeaV2glVlQM7PK1v3qR3biqhX2+Kf+rt23U83CdrvwNc+2rLnavnbFjaZmVsWWlbEy7UZkZqo678vM4pTddPWP7I2vfqUtHvEGYq942wdsxsysmjYto5UW+zhy50EAABHCSURBVGDqB2qXX/Rm8zTsoo9+2dTM2tvusd97zhNt5IDD7es/u93MtIuG/l9B1Sy07ZOXXWSPOumRdtWv7jEzs59+73OWIfaiN11kUwPHl756YdI+dumf2niRGTJuj3/em+zezTvnIQlmGnpxRbM5dGoaS/von77OFq06wf791vt3e0NpZm1VK9st0xgHjtfMbNO6G+ycRx5pq45/vN10/y4zM/valz9hp595jl1xza8sRjONw8yfmWo0LafM5u2CO677hp145Gp79NkX2J0PTPZfwT7rEKOZWds+dfm7bVywv/nij9Msrr3RHnvccjvhiS+32zdN1VM3Y1WsrOqDq2yXVoXKzIL9+qYf2ZHLD7DTnvlGWzeZZuwzH3i9LfJjdvGHvmgtM4sarQwz/cdYtS1WO+2XN1xpr3nl821ZLgYjdv47/som6+267uf/bEctX2SnP+sCWzcTzeIO+6PXnGdLVxxn3/7Z3VZ11noA9GEtc1kk99/xS+7b1uKwkx/J+LiAn+DxjziFkXIrP7r+1hSJrC+fGQQicOM1P+FFz3suX//+1Tz9aefgXEb0NVNyklzJ3W7uPUJgZOIgXvTCl/HsZ5yDoRTNnMMWZRCnKLVkGCO6E7YJknPeS36bL3zhM5xw+BJ2br+H66/+Gb4xwbHHH8lwN/3Vtplq7Vg1fvzPX+RdF13KM17yMo4//mgsVHMc3ZSo2l+ZESNqSBkvGDHs4va776BYcjB33XY7//SFz/J/vn8F26cCgpHVmUkhDpLl6V23XX8Vv7hjPeec90Lijtv535/5JIvG1/CZz32eU04+nCAzPTHAfqBEopDa8ddXyE3vWMtl//MvWN+e4I/f9y6OXD7KUDqURaSumFi2/ECWjDa4+Rc3sXFyK7++9Voe2D7NmkMPY3wsJfdDunOzX9w1K/J0byTG/et/za5tkzz8qEewctSAnEc+9kksHc/4/o+vYXKmSn4bNxcrnqNJkCznluuv5JnPOo9v/fAGznnGs2k2R8jEcPV0r7/lGn69eZoTTz2DpU0HNsITTj2B6Qc28PPrb0mOpSG8812ehOTUyZwHMlob17Iztlmy4mjGCBgZK5aPkrtp7ti0C+hYjykIOEhLXrF8Na9944Wc/pyXsGjDt/jKV74N0SgAnMMcZNap0lgYKoOXvuFCXvJ7kXykgVDx03/7Gl/67k0c85izefixR5IC1bvjsj6OGGclgQaLVx7G2Oj9XHTh6/j6lddw5423cszjnsmLXvjs2YLg+fZFr+fXCBaJ5sjEcddNV/Lat/8hx53zMv78PW/n9591HjssR7PGXMxVHMGEvNv2M0C0DmVntHduYt0tN7P1bsfF7/hdtk/uYtPWFuc+76X8xWXv4cQlS1KqWZGR9wl9zhENoGzZcDctddz8w2/ypn++jNsnIzNbd/LCN7yLd/3pmzl0PE83kw0sRUrMx7siHUinXPXtr/P5b/6YF7/ns5x3yuFEDXVd6CBUDvEl6ChPOvcpXPDyZ/P+D/wh//aNzzJ95zW0Vp7I295+AQeNZlTaIpcmnR6z3XtGSF5pj3Hw6kOZWDzGr355LRu2zXD4kgY/v+o6tmzfwaJtu2hXJX5kjEprP/h8j6qAWGDZskN4y9v+hDOe9nxGt13Pd77zbdrWnD1Bk9u2YQjLDljGKEr0nmLxcsadcu+W7XQ8LYPmoDudIt2EW2/aGC1xAauwOu8gIkQHVTlTe6a0bp23MJgZK484irde+HYe8/A1zMy067jNcDZjN2QmYJ58ZASJU/zoG5/gtf/9j1nbPJZ3v+OdHHdAk3IoywVMMgpnODOkOc6ZT38xb37LW3nj77yCB351NZ/42D8y3UrevAXpNQeWk7k2rZ138ZcXX8pODufP/+xdHD6RIVUb1RJ1PjUNtpTq5vtwTq1jWyIOzJFnyzj15DN52fm/zd996dNcddUVvPs1z+F7n/sIH/qHr7Er82QuUFgcYtRKNLB2m7se2M6F7/84P7zqB/y3l5/NZz/yfr76vX+lFBkqluYswyxLURcXCdMb+ORnvopbcjTnP+8pKYdI4nA5KyKpkl/gFz/9Cd/58Y2c9oSn8oY3XMDLXv4s2HY3X/7iN9g4HfHOJ0+19b8WyCxlzkTzHPawx/DqN7yMG37yaV74whfz0ue/nMs//yliIyNzUjul61BZT0aY0YrCysOP5a1vfSunHn8E7R1be4RPZZ5UrFzSKYIrsozSlKqq6rkaYj57BjIb8YHRsTEyC5QzO2ZTA6bbbVoxY3x8PEV/rA4qD7v5ffJ8FdKpRd+HdAZIt3LFgGjFFz/9SV7+indQ5Y/gg/9wCc8491ikmqnTwAZiSskD2uLmn/+EG2++nSc+7Tx+59Wv46JL3sspRx/I33/sU9y+dtMsrXs8lAKiQiaeL3/mf/GPX/gqjzz1iWxYextf//wX2DrVYtvGu/n2937A5p3TqbhW+qcddmJvakkCFSOjvOq9H+DDl76X0459FKsPPZaXXvBMVi1p8O8/uIHNkwq5S71+BkJG0RwFhcc++WU89ZlP5qhDjuY1L3sOB/gZrrz6etpx+D5q3gsRAxe5/YarufKqaznlzOdw3KHL02HplyjQb/qcEsURZyb5ymc/yXW/nuIP3n0Rb37N+Vx8yV/xnCeczD9efjlX33gnDg8xqf/9nDqqDq19my5v8NY/+XP+7qMf5oQD4cCHP4bXvO2dHL5inMVLlpMXnbTQzl6eRxPgfZ3aKR5QvFV079vRieUAxNg5K4Fyaga1yNhEOisWB89Br5eVdNW2AquPPJKJ8VHuvvPX7AoAJevuuot2FB5x4gnpAQMxN1T2iomv3dQgoU4I2KuslzkIImR5ybc++794x4V/xqpTn8fHP/VJzn/y4yh8E7KCgvZAPJYGTWjt5LL3X8Rb3vku1m5N0tvHinGZgWyE6FKf1s5h7HcojTZmbYhNmiOLOPlRx7P+tuu49M/+gEsv/wx3bK24745f8PG/+xjr792UNAxVtI/d14mtGQpOuW/DTbzuTW/nK9/9MRRZ6s+ws8VMCIwvPoCJEYC0oRcecKL7iGOOY/WSnE2bN9G2xBxbO2awVhufLyZX3zfJvxcCQjmbFPDTK65i45ZJjj7ldCYaQtTUxGs4UFRytCppbd9E6ccpxscAcKPLOTgXQjnNrpDCEUidRNAv6SAlMqfi49ZWvvLJTxAba/jw577E31z8Dg5sZNx/704e9eiTKfJUWJzkWjcicFpBioACDunpGwyHHnkUS/KMW361nl0KEFl7x+0wuohVxxyehNde25CA4VMKaISVJ5zGec8+l09950t84dPHcdiE8Q9f+CaPfPyZnHP68XTSbE38btknHehJd9NWuhYdYbIxgpGTxQoFvIIQiJINlSOfeeVnX/8cv//mP2JzcRgX/vbzyNr3cvVV6zA3wpFHr2HFskVDbQUFssYIZz7pLL70B+/lsnf/CS968TO49kdX8s1r7uapF7yQNasmSNJ0bmy9h9LjM0ENnn/+hTzl+W9kphRyV7Ft/R286CWvxh3+KD7+0b/hiJVLCVFxwlzq3zxIWSku3ZnpBM2WsOu263nvO99Eq/U/OXrFBJ/5i8vZ3B7lklecxQHeodHV0mjwwh91wuN48rnn8on/czmXf+QYHv2oI7n87z+PLT+GF5z1JEZyoL5rYz70u2tSUTwVsbWLm+9cR+WW8YgjDsGTTBqJtUo7UEoKGYF8rMGjn/BMFn/rQ1z6gQ/QeM0zWPvLa/i7b/2EEx77LB591BKUdAcL0dL9yV1T6NIFBgSEnMiPv/sNvnTNp2nZxRw2WvH+v/wrVp3wOJ771NMYwSOEpHVlux+JNNyUtNL5T9ACQ1Njt1BBJhxywpk8/2mn87VvfJLPfeFUVo/u4rIv/IBHnPZbPPu3jsVpJ6QyqPdUFwRtWwzRrK1m1rYNv77GXv/K59uaVQfZ8pWr7IlPf4F9/9pbrGVmGiszLa1SszhECEDjtLVCNDO1n1/1T7Zy/EC7+G8+nZzlsW0xtqzU4cIeasE+/f7/buM48xOH25ojDrPDD11lq1cfasc98lT7p29fYWW/57pojKrpczpjMzs22GXvfbed9LCH2cEHH2Sr1xxp57/u9+3Wtff2p2GIMcf6T1Ob77bnPPl0e95r32kzwcw0LvhcB/8cHrVr/+Wr9syzn2ATSw+01YeusVNOOdUu+cg/2EyIVqmZxmAxlEOFesyirf3Vdfb6VzzfVq461JavPMROPOmR9tHPfc22tdRUg2nsDcd0QxXVKlULYcYsbLc/fesFduzxT7Cf/Pzuel0rC+1ocYgQSjQ1NTWz0jbfd5e9/8/ebg97+MNt9epVduDSJXbueS+1b/zbNVZZtDIE06hmZbC+MbfQskrNKjUzK+3Wn33fznvyabZy6YStOvRwe+yTn2Ffu+JqmzKzoKWZltZuB9vDUsyOXc3szqu/Z8cdcZj98d9+3qoYLIS2RTVbd/MVdsHLXmDLD3m4Hbp6pZ3zrBfYv1x1nbXUTDWYxX47cnfoyWU1ZqhKyF0zea9yqKa2sX79/Uxqg5VrDmfZWIGUIaXVqWC5Tw6Rbn7XLaK1IpARrcS1dnDPPTsYX7WGpeMFhCr1+HQZeR+VoBumY4TJzdx3zwNMSQMXdoAU+LwgmmPV6tWMj42SD5PLCmhok+VgUbh/wwPcv3kr4xOLOfiQg2k0C1I/tMGlXN1jjjGg5nA2w5ZN9zOVH8ChK5amNLcBlSOqmvrRzPPuTu14gI33rGPGcg5YeSgHLVuSnEMYWKyl7cIS0oCokHujnNrJ2nXridZgydKDmDhoFEFxwafKje5ii26tBwga0apFMxe2b97IA9M5q1avZtTbrFnSb656xoukBAeLeBHElI33reeBXW0qyTnikFUcMN5MKWzUtZ/Rurqbdya+IqpPPgsD55X2zo3cd98WWm6UxQetZMXiUXxUxBtBHeaE3i5J9Zx1TBUEndnCnevuY+LQY1nRTDnT0aDI27Rm4K47N+FlihVrjmR8bIwQlGYutdqz8Nr0OZChTvBNXb1wgkq6dQgiThRMsE6mO6lOby5Jdx7yngNpRGfEGMmjgyLd/yCWYkCdK9n61c51g6rVCb6J6vqNs5PX2cT9yra6IVaKZKn2zkPqPlAzBdXUp9OJp3uphjmQxIrgMzAlIxDrq9OHsSlCCGRZhlmaM/G+3nsGOKIapqlTHJYyVlK96eADqQYWI1nma/VbERxKIGrAS9GXvt75pA7NGBpKfOZRyRKTUEuX7thwZVwxJibV+WxSSSPqszqlzRBN4TcwQgjked6XLjR5WVPfIQHSPk6rqKmbgQmIJzqIlq5Od72O1nn0pTzrGCqcS83LxLmUYB6VMnMUeLwaWjsvLQZEjIgH5waaY70Krdb1XKKp4sHAq2KSenSWyiwXNgQvhosV0vdOx25IV6iZCOI8gYjEiLiMGFNQPc+GcwA4U6J5Om0P2+bJLE22c4m6ZJwO7hebiSNKahjpxFBSbaDgEUud08hk3xzCLtmUSZ0I6Q5E54cy8Ofbls45CG2qrElEyE1xsZUcJuaRuqWHyB4qFuaBWMrfxWepUxoQtZ1ySG0UbxlG7J+03Y1L5qonTDIQj1Elia2pXaNkvd7LfuCpmUI0TBwmEMzhyjaOCi2aBJdTaApROOdmq2i6oURSJ0OpqzEQJKbvlYHLsk5IlgDkrnbe9OkEMV9DMTNilidmZiVBU8d+bw4vGaoRbxVtGhQmKU/aDPzgbnbQR0J2w+7V2HtanP6NlvpJp/mDm8VYe8vAhtqoHVx7+n0WR5+ypn74h1Gn+sEwuOa8pXOzt6/vw2w226PeHvOcS3vLLXoTqZl1/dfrPuRa9H5ud40lkT5Mpo51EPb505zKuG9++blsCXEp1j5fv5Kun4bGOm+LzY064enX5WJgcsSgAzk8YYPVt6FUvAfxvmHgP/9APnTv+02FoUJe/5+NeRjYl7390NyhtR/2w354SGD/gdwP++E3CPYfyP2wH36D4CGzIf+z4T+a7GHs3/3QH/4r2M3dsK++kG7YLyH3w374DYL/C/zgBGUS5uGSAAAAAElFTkSuQmCC)
Visualize the problem and understand it.
Find 8 - 6 = ...............
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)
MathematicsGrade-2
Visualize the problem and understand it.
Mathematics
Callie has 16 seeds. She planted 7 of the seeds. Callie have _______ number of seeds now
Callie has 16 seeds. She planted 7 of the seeds. Callie have _______ number of seeds now
MathematicsGrade-2
Mathematics
Find 10 - 9 = ...............
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)
Find 10 - 9 = ...............
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOQAAAA4CAYAAADtq1TZAAAgAElEQVR4nO2deZhlVXXof2vvc869VdXVRU/QNA3NLAgiCipEVBDBEed5CJLE6alxeJKYl8REeZioGEiizw9jNHHWp3GIzzmRiEpEBkEEmYTupoFueu4a7j1n77XeH/vcqup7b9e93ZB8vpde31dfTfess/a05rW2mJnxXwiGHa6I/Ie976HC/R+N/z+a9v/I9/1nz/tDhds9JFj2w37YDw8JyH81Cfn/Mvy/LLH2w3CwX0Luh/3wGwT7D+R+2A+/QbD/QO6H/fAbBEMdyD0ZmQ+V8bnveGze071Y9gZvMpdqfAs+uLfUWu9T1vOXfQazDu379PRuPz94svo/bEMinb+aw77vofCADEtfnwfTt0FbZi8gG/hOA9OK6AKOAmcRE4gUmIJ34ExBJH0tiCugMeClwEQILo1EqMjIwQRcCTQGEm5miLTR6HHkKIr6iAdQh7mIoTgbYf509XNKqBpmgvclBIPYxPKuD0mNJgbMCeaz9K4BoBZqeh1OHDFGvHrwCl6JEQSP97vzxn4OFUXxBIh5mms/g8YcIQNf1qMsEGQgLsSAAJpjKphLdIo6nAOVkPAO4NmmSowlkjlUPGIesYh3QtSYxqwRJ9lAh5BhqBlOEh3YHF2zZANiHhNBpY1pgRdXj2chUCAgMQMXMGeo5Zg5xEUcIGqYDDwSCVeICB7zggImAW8OQTALIIZIcwhcu8NgL6sBMUKmQA4WQSJQL6SB80o9VQujMk0Hyfl00KOmjSgBU5e+pMT7YiDhqorrLLAIpoYhOGdYTGJDo+GK3Y9Nv02RDrdgIWKA871HTSXhdCYYoA78gPF2cJuBczL7u1rETBL9kk66k8EH0iI4H0E8FgUj4FwGAiFUmDO8y3AsjMuAqIYTSRvRCRYSUxUv9f8Vh/Tw2O75M4uoBpzUTMLqIfV8bhgZYrPvUE0/O9fNEBQz0OhAqrRW5mCQjKpVCRPBOYgGguCEJAjEahqHW1MUXIeJGpjYvLlRTEF6aB8MQ0hIZcuu+4jNKaI18GJE24GLTZY0DiN3I5Sq5G7w9hRzlFayZWY9UabJtYG3gsAuCjfO4sbBED19zkNfupSM0nYxXW4gxIKAx3yGsIPFbgljbsVwsyAGGhCXM2k72TK1nqabYL46nPsGixsHgBZpcZ3BEDJyKkyxo72DIleCRoSMtu1gabGKMZaAKZGAG4IJEZXtcSO7bBdmBV6TPKxsholiDU03gsY4t1H2NFwMxFAc29t3Y9YixiY4JfhALmMszg6ikCEWQkCcR9RR6RRby7WoNBFrEDViGCPFCEvy5T2SuwdUAYeJIM5oh53saE/N128I1kJEWF6soeEyjMgwhwiEVpxmc7WOQBNPgZdJXIADilU088VUBpkbqOiBCSqRbdUDTJdbKURwboSSCjXlgOIgxmTxUFR1w8ADOcN2vnvnh9k4fSttFbzLqDTQLA/mxY95I6uXHI+3YcQ8IDBVrue7v7ycja3byKxBNA/lTo5beRpnn/BqxvJlwMhAVM4CuIzbN/+c7974USrXJPdb0WwRZbWBE5aewVNPeBsjTAy0EUwNoQKXs3bz7XznpkupZBKpJU3UihOXnce5J70K7wSHELWNOTdwk9289V+58tYv4vwUUQPCKC4cwFNPehUPX3pGLWoHz5+IMOM38pPbPsmND/wU50fwKpTSZkSNc45/Cycc+BigAiYGYFNylJYz/uWW/83tW6+lmR+A81uprOSwRSfx9Ee8mqY/HLNBWo8l9RK4Z/vtfOuWjzPNRrw4zIwQAyuWHMQrTvwAhRtdcC3EAQHMJ/X1/u338LWb309p0/VaGGqOI5adztnHnk+jsQSzdIgHrYM4YcP0jXzjhkto+SYjrqBV7cC3V/KsE1/Gcat+C6fZEKovOKeUbOQnd36ZX274IZmUeDdOmxaFK3jikc/jlFVPAxYPxNUNA3eCc01amWenE3yeUUbBxgyb3kjMqloTUESGEM8KmV+OZk3aRUZbDe+FNjAdM7wtBRsZztVUszEtSsqJHbR0F1VUSm1B3qCdNRG3aDCe2iliYgigbppWtoMw75BENabiLkQFtZh2zpBWvG+OMJNFlDbmPY4K0/sQ34ak+QwNIhPsijlTrqKZ55TRU+UOKw1jFGwULAwxfwKS1i00d9BevI0QwRMIpgRpUMjyoVRBJ55a5tLOWuzKN9JiBq8NQIkWafshZYWBaUB8gSG0qmlmfKSSzhsgxhal20LuI0QwcckcGGI9IouZckIlAcERxtq03QaqYiaNobO2gyA4cMsI0qBsCNHnVGUL9SXQRNwEoov3KYYx8ECKekSnMDOaGok4yqqJ1ylEGoiAsxKz5mBR7xQMvMwgbcM5kKrCF5Z8FCbDaIEJvEcwnBZoaJBHRbxjXIxpbSDSJuuYmPO4Zz9bxjmHSYEYeHUYoxSqsx48iZ48V3IrcFISXYbTbCiVxFXgqwopMrAxPIEqh0xH6wWzpP0OsNUAPI5KAl6ULChGDu0KEaGQ2nnkXA9dPXYfHjOjgcNihrRHGQHMe9S0/nx/VtE7f1b784TcNfDaxFOSSXL4ZHiykPUOsB9uPFJ0PufwWYZD8Caza6h4RHMKy5PpJ9nQbuYGijghowTNoD0GNkW0DMzjfUT6yNqeMWfJ9BCbxuk03sYRF4giSAxYLIfTovvA8LomsyY3Q4uHhfAN9gENgD2HOx4sNhPD5jHdpLXNH/e+Em59ftq7p3ve/KAz2fqEZX6DwLqEX48GLQ8i5jCEetqfqAfx7ADYnxiwH/bDbxAMKSH7wT6zpX1/5R6gv6zcO/pk3nex+veOyjobse58ajj3+J7fsu9PDx7V/1/J3521kHm/7wa27xqbzM7og1vLhxKGOJD1dEhIDhcTNAtYuRTVWpUVRaQTi1wATBCbxCw5cygzos/IbDuFi/UhKFHpjsp36JgDZwFihqiSm9Imp4nSChnIFD425+ibT0LPXwBniFVATikO75JZ0rG9xAmCp+0qMi3wGNEMp7qgd0+cwzBEGngCRptoGSIFM7j0DjOiGDbAvSM4zIQRK8gkhyxDS8O8J9OUYJAcNW0iuweknXXPniIWiV5w6hBTos8RN43HENHZrJ3ure667NFQ21dpIznwAlqHq11GIMWwTeoA+jym1u1xdZpirJHkaU2R3t3fJ4BlGS1n5GZENcT3OnVcd72iCajRMGWaghCVtpQ4FmMawJKvNvQ9oLvj8gbITkwUKBAz1HhI9M3BB9LmS4X0xpxpGrFJo95E3kbrZIEBnMp5VMfwfilO1oGUaGZoWaGWESQnkwxH7Hqwn8E5gmZg4hExcCVlK6K+IEuOP6KUIM1ZD13C1C9Bay7LKLeMRiho+fbcf0Xw5shQcpd88+Jceu+gMfvkHIplIGvkiArNKOQSECJIwIsw2JtltF1ISRRG2uCxQoqA1ybqU3aTkyaum6a+hmcDJSDiETcDfhFaNWpHSRMVATd4jzmx2UMjoaIoc0pJs+zEY4QUZ5WUgdM9pt3nysAEX3tV8z48yqmRxwovbZxLcyg0esfYx8azvF3PtUOBXEpy8zRdTANVR+b6rWk3nRmREZBFCDniWhAfhLI5D/YJi0VHW6a4acsVrN95G2WI2BDuYk9OySTbp+9Fa6+oYODG2DJzP9ds+Ca5eaKGPk93cVPnUFfwQPs21BzeOfJmXnv3mmyZvp+r7/kmnrzr2T6ZOmUg9xGfjXHf1N1UdXrgfMo3tdZx9frvklsO0iZaQey7ePNoFM/9rVtwLmKzaWhGzIzbN/+C7Tu34ZipNYKFD6QgtAlsml6bskDUkxcp0y9g3LH1Z0yWm7Ewg3VJMZXuGTA8gubG9vJenMvTxnaOsirZsms91677DrkfRbskt2nX7xbIgSzL2dxaR2mT6VA7QUlZWa2yxc/u+Q4Z+axUNHq9l4LicERzSGZs2bGBSNdaOGFHeys33v9jMhVaVcT7Rg8Til1zICLsKNfSjinsmzUzzI2hWnLH9uuYKkFjhSadpmf254Mjp3JtHth5J2YRkzxlevWs2t7DwNS5dqz47A3vZO30bYyxCMUovaEKaiVQolaiKgNzFTNVCieYK3B+FGGEGJQsA9VJLM4QNVC57s3Zu/HzOoiXZWMgo5jUMT6UjIzQMippUeVT7Dah1ittvYCoELWkaHoyN4JVzXnvFILbgcUMqoAUFWUcGagVGEaTJk3fACdUGlFTtDFDa7IBGsjzxOEjrQXnDkBaS8ibM2RZRqhyoMT5UbCSGCYRSqIYsStlq9szKUAjRpAcZARxo5iVNS0pja5qKe28jbnuA9jFGC3DhSLxGg+SGTkFzvzsZ8VBO+7cTUVNB7J7v6RUyhgUcZD5jEzHmG/hmysJUlK1cnBTON/AVIAW89fVumW7OrI4Rl54nDdiqFA3Cnkkhl1YEMRPouY6+vL8Ue72W2ZCIZ4oEXFNvCwmaBt1UxRxlLOPeCWnrjpvn8zMvZSQaUoLNYjJBgmMUuRLkNBmkPpmecohbPgmMUaiTIMEQhwl4lGfgx+l6Cttd8etYhitlO6EIh37TCuiOVwjkhHw2p0c0DtL0RzOFXhm8O0ckSbm5x8QI5MxsAJxFUFbZLKIjGrgmB2KakBVcFmOaUXWHmfUjeKaLdSmsZj35LL2hUUB8RUWU76qZILpDOIKrMhQyRDNyLukmutW/cQRCodYibNm7bQyYtVE1HCZIaMzNHUE0+5Hd6fTiYCPKEqMjqIcQ12oDa30/xgU70Z7htN9HpO6bDivCB6rSNxy7hM4zSliM9n5RYWQY2S1BjJ/zF2xVx/RRonpGFiFOGggWNUmOI+5ERBf2+EDJKTLieJB054PNsVDFbAYImdL6/znIjl21NHOhcKmOeXAlzAxcjBt2UqMfmBigIsZlZvmpo0/YTJspGkesRGmsykO8Adz0vIzMD+aouk90O1DLSmqcTZVd/LLLVdQWE6UiNMmobGTFRzGIw48m3Y2IBfGBBHDfItsZowHyru5efsPcTpXcaKmLF90CCesehzSblLlLXLNCJksmArmxLNx113csfGn5Is8VekQlMwrRy89iYOah+E8tDRtmIVAEHwJN+68kh26AaEN5sk9VLKTk8bPYtnoEYS87LPT+2Fsk+libtjyVXaW28mqHPUlMVNG9SBOWvFcxGdoN1399mpQMnNMxs3ccM+P8RloDEBENWN8ZBkPP+hJOLI9EZNAhUwUKx1kwvZwFzdvvHa3OY4SWLpoGY+YOAMpMpwzQhTCwn4YnGVsb93LDTu+R8EirO0I7EKyNscccC6HNY+iakwT1A1MNHDmCKLctu1qNk/eQhHGUOf2KutqT7D3NqQYUXM0Lubhq85g9djRBGbw1hgooQVju67jnq23sGPmXipnOGkSQsGqJcdy+hHPxLN4qGSdIG1yRvj55iu5+YGfY04QJnHe0Q6wZMkaHnPEM8hZOH8ygaHSxjPKnZt/wtot1zMt7VlnhRFZzjGcfsgLU/5tFnDqBqokIo6f3vt1bt90FSEaUR25F7TV4NjjTuf4Ax5HRIk4GgNIFBzTbGPdrb9m2/S95A4qUywuwknOcSsfz8OWnUa0Ej9gWQ1QaQEF66dvYuvMreROCLYTVVg6voqTjzyTCXfQwM2paJ12aNy56wZu2HAjIW5LNl1dYZG7Bk9Y9VwKN7LgWiTPriLqkMyxdsuN3LbpF5TWml2LGByL/GGcvOYZZNkEglLYYOkk4vjlrn/n55uvIEjEe6GMBVpmHLbskZx24JlUtHDWHCjrRIxJ28WOmZ1s2bGeoDnSo4bsG+z9gTRBfES0DbFEKshpJA6/UPaCAGVOwyYotCBzUrv7J4k2g1UtsuhS6lpeDiQj1wIMMnNQ206hCjiSi910lFRXGRjoCdUCdU28QYlSutATKjEXcU6TDUg1mNsDUJDlHuccIYTamSuItXFmSe0MDie2B61gHojDhyYuNMhcKrAyM4LtJFeHr0BK8N6D6+cUm4fKhCyOpFKkaCgzVGRETWViXhtktggxxXo83ruDM4eEHJzhDfKipEQh7q5qpnVYeC1MUimeSEq1a4UpItrl1DEyUbx6fHB4cYiEOgSxEORkYRESMsxHgglkEaqSQiTZmGUBxYB9DKAZDRoU0ciyEssDGvuF6vYe9kFCgsYSJxUiITkHTXt0+B4wEC9UUYlSEbXESxNxESGVIEUX8BlYT3VwPzoi4kClwlwFGmk0xrB2BdIiy1I8KdkXC0ywAVaCGCoNSmkRpIVovlsw2mgSaSDREaRZ10IuvHACOJeR6u4c0ilQ9kbHxBFnoBXGoDELaImLbUI5ieSjeN+gqrYjWYFlbSg6Am0ALhEkq1AVVEpUZxA/jvcjxLATq2ZwMYDzvc6RHlwRcQFwGLWDxFXIbvtBMPL6a89zppb8v8mYBJUxxGT3xAAilpXgjcyDxRlMPeYXHrMgFGIUPoWa8GM41ya6CqgSs8yt9ngPWtdUfhVdBCIaK0wd0hvX2WsYOjEgxdxSgK/ImtAWkEY9cYYbRhK5LAWSc8VlGZ4cn9KaURoYTVIxzQBpAQRJS654LHq8y1FTMi9gQrSpOkalLOiQluSqyrT2PuoIXotUkNwBg8wmyaxEXIYQcH1jo91Q0EnSllrDNaC0HIt5Cl+I4LxDBo3ZHOIsMR8fMVXUIHNjqVBcippUxQ+QaoYQEMw5onqwBmJZHfoQXEatgmm9rgvhAnNZos+a5G6cKDtJSmwdn5S0pkK24FoILjlc6mTvprR74sZqEKLHzKX58xliOnj+SA41JOC8pChB8Ig2kgAQCAjOqqSxLATiCRRUJqgWZNIgOkWZp9nt49kc4kC6FM5wAbFGyiyxgFiK2QCprQfNHlHfLwySSzO5nGMGeap0F9fG1zEoZwYyuFjXWeJqXgxxMbV+QBHJcTaBuEhiIH6wDenBJCCWlKoognc25+IXxXyFWVZXwxeYBURyumd+flggZR551AwjgGntoQvkVIhAlE4XgsEcXlxAfUF0OQWevM4sEakzUQCXcm0GzJ6QWYXWAXjnAW0jPhJFCM6hPiWCDJbclt4tYKIEIhVK5jNQSV0OXAfPwhKSTnaUeFRIBeddyRciadN606S52GCJlkYseJdjUlBpRW6gogRS9QwGzguYH4hNLJKJkLkZ1Fo4cpyrTSXb5w49wFAH0uo2FPXXgCD7QGzz8Mw1lkqq1oMT+Fb7EOqDtJfdj2Y/XQfRte5cVEcEHlwzpdn5S9J6X1F1xkdn/rDaTd9xoDwIGmH3dU4a/16DsPsazP78YGiaH7/sRrUX1R6G1eZVPWcPXsOch5sHPVYYtuvcPCaV1n0wD94DJubv8oe6afr8xevNlNxLXMyt87C9VvrT9KDPyXxsPfM2e3geCuydNX5o0NVz+GBXYm4tHjRdHYY2b488lDCfCe0rDOXUCVpSxTYVOVGVKhqi5b692IxK25SxnXIlFYKUqIV94sqKUmmJMwEUNFJpIOpgO3Q+zGbsmlLFNl7i7AatYknUwZ7f/vRFqtjGYhssIylJWree2HsIWlHGNpn42nfZxhmoxrTh5uWWDgPRqrS+6olSUVlFiFWib295kEGlFRVl6qygAaKr12Lv94qaEmKbwFwIqtJItHl27V5Ue6gpVaxQqcA8wZJzUfdxLaIGKi1B0niDtTGVtBb7CIObXGngkQeewzHxdDypW1y0koZ5xt0YoCBFnRSwZ3sqgSCWc8qBz+GYiU3kGYSqAuc5cOwo1ByKIH0Oeo89KhnRlBXFoZx7yPmE2ELFpw59phy89JAUB2Bktw3al4mYIaQsjQOLI3nKwRcQ/C46/na1yGETJ4DU1RuW3t9vx3bTuaJYw5lrXl6nqnrEDKcZy4rVUNuPqi5Vvyw4d6AucvJBZ7FqZA2e1N8ohpJGPsaSkUOJkDJ+Bu5PQyUjaOBRy8/h0JHjyZxDnSeqsWR0NUhzqG1uJqmDnossLZZy9uoXMG0z4DzUXRdGinG8K5Inc4G1SPajqyUNHDx+BE889CUEK+eeU2F5Y03t5BqCwLkRMz42wVlrXkWrPUPuCrxTvBkri0Mxi7jetPy+EPHEEDlx+dkcPHIEMVQ476hiRGLOwePHE4n4odtfzJuDQbmsHZUjEdvRacra++VAcsx62wVC74THDi6h9oBGzAwnGZ0EOEz6euJ621B0foh16VdyLBlG1NQbxQsDWyJCaikpIqnlYMcO7Qr0irnZz82WZQ1x8YzSKdGa4+RiZfJOkGHm0Gj4bPCBjGbgUu+X1MLRgLJOH3N1yICFvcqzA0r0iMXk0Eqp4GhymaDaqboYBoTaHZaynvr0c5U+1tGernTr2GIignbFF4W6tEoAXPK2DmFCGUasffiYpnaZVgKK4erYpxtK60u7DbxIXZmUxp7cismRSO1T3lsYri/rfM9Rx8GRXHt0nD6p0e/CmyoSQSR5Ag1CiOSublJUO1NS8uRgydNZsPl0pl6Y8+gWY5j+oD0Hq4/B0mFMe3MYZ9/XoygE0hh9wtNHVe9LZ2feSWM1q8Mp9Xm3ucUZSNduGo2BasA04rMCEDSS6kSHGKYIhJCkod9DO9B+HSUHHUhgtqPd3IfAnBJDTGVxw/QM7Txae4PTeOtpT67w2b0snclcAIzU37UjOsxALfU28pLN/i3b+/M4zHV0qePzLCFmCDkyL5yQYpSDOeDczqs3dfoQhpCaKGtS41yvJt19ADRWtWR2c810JRJjSCGCugmxdHWi7it5YiTL0ueSFKSWuvOfm2M4e3clW6C7YVQKn7h5v/fwjT0wjirNuabQgIhLxcAkqWmWmjjJEP1UTSOY1D1cpZeI2h4dBkSsnp/EfNLcdT3bpyP4UAdSemtjbbbtqNXvGk53FdFZ4ZIYYb0XO6VTFofEZXTaTyaJazg3dzgF9kqd3o3GwSrr7gxcaxVRSCVYqUV8/7f3dMy2Tjyt84thFmrcvh5g/8BAXyk2K7XS5xWPGswqMZauOliIps7fnEsqKdS1lrWqqRhiVh/yvZ/lTnjHavtJMObngiXNcThJHk1TYTRSz6XhOht2lmEMF1iRmgmK6/hCJXV0q6+FUKzuNDCMtBVUQ70JrWbW9eGapaoXT88Ya4fUXHiHVNJVjykpPYaoJ2o6YM7vzuR73lH/x4y0onXRdVrqKplPddGy7antZZfSYdbpRJ9aI5gZJjmz/f5mGZnMQwB7onE+9LAt1eSBcuJSA2GfMnF2tSYpypyRRU2CVBCkTmI2zMchuLIgroVpjpYelytVqQTJKLISb3V7fBeHU0NCSekyvHdI1WZyqoUrCorGCJlE1CA6n1osLgSWinwNyLXEZZ4yGu2pHeRZRjG6GK3aZE4g2z1hYRj111SxqEiWMT09TdHIyLKU42aqiWGopmyX3Z5Ldrm45EF1rq4ymNpJOwpkDXILBIWsWZD55KDAhIGt3y1dZxCcpyBSTrfYVcLIeINRn65gCJaR+96Wkt2g9eERVWamZ1BX4Kpp1BwtHzFrMzG2lMaA1LYk+XYhjCCWY1bivCe2d7Gp1WCkOcnifAVKgBhxWZ5ysEz7OhTR+soHDGcpY8t7Y7olWLmLRnMRFIoFj3d1T15L1wzsPlf1IKVu2+IyIDLZbpM5T1MUlSYtMZpB8FKys9oOcYJFixrpvpA4nTK8XJ/OBl3QcyCTGthRzSIzOzfwuc9/gm/8y6/woc3jnvA8Xnr+yznwAMEjdQX5MHzUwBpYMHzRYte2Dfzln36Ik85+Li9+3pPAQuLTLjBMc9bKewoJrLvlRj72qS9ww6/upkGLEx77VF7yqldw7CFLyDT0N152o8pwFlKNoVRce+W/8bEvfZe1t9/MsolFPO0lv8sznnoOS4q995hB8shlLrJt3c38xV9fzqpHPIHXvepFjGYyl+C2p8nrMNyag2++/To+cNlHuPWeTekgOmgHx+t//w088+nnQkiX3AyEWp13rS18/1v/zOe+egX337+LY449nle+4Q2ceMJqGrYTaJLS//bM1ZxL8mvjhvVc+I4L2T7dJteCKd9iUSaMyhJOfdH5/P5Lzx1AlAENYvR19lWb666+ls9++ivcfPcDLJkoOfvMF/DMF7+Qg8YLYkxpkin/tc/+M4U6CV9QwvRmvvLpj/KVH9zNZHsTRz/qHF756vM5ec0SzOqVEKuVlXmeYBR1hifDqeKkpNqxng/8xUd52Jnn8eKnn4G3iqY42rvu5XOf/TL//IMryV3ktLOexitf+gqWLUltVYYxdHp0MDFPjIpKBJviI5dewoUX/jVLJo7iqGNW8L73vZU/ftfFTKtLTXn93HQOAq0Unzmq1lYu/+v38cEPX8a3f/jvKGmPeNHh7RbnuedXV/PaV72cv//81zju5JNYuXSUSy76Y/7wor/lgZL6cA/AI4L3jtwZv7jqSt7w+jdy/U238PgzzuD+tXfy2t/5HT71le8OyA7dM3gHVWsHl/3lxVxy6d/ypa//gOlWOfvumoo+hO1OIxjX//CbfOxTn2HFYcfw1KecyZPOPIuzzj6bA1euSpfHeD+UWm0iOALf/uzf83uvfQvrt87wpMefwL9+51P8zuvfzC/v2obERYh5Bq6sGVhgZKTBb53+OM564hmc8aQncvZZj+WBe9fzqX/6Mnes3zzc/tDaO+uNO265jre/+c18+TtX8VunPZpGO3Dh297EX1/+RWYspblZ3eql75g7Ti4UsTaXXfI+LviDS2F0JScddyRfvfw9vOX3/ht3bNiCpORdjNC7FALmjBjAZY7Wrs18/NJL+OD7P8h3f3gdk7XN7MptfPDid/LW/3ERE8uP4ujDlvH+9/wRf37xh9gRfKpkGSbeaV2glVlQM7PK1v3qR3biqhX2+Kf+rt23U83CdrvwNc+2rLnavnbFjaZmVsWWlbEy7UZkZqo678vM4pTddPWP7I2vfqUtHvEGYq942wdsxsysmjYto5UW+zhy50EAABHCSURBVGDqB2qXX/Rm8zTsoo9+2dTM2tvusd97zhNt5IDD7es/u93MtIuG/l9B1Sy07ZOXXWSPOumRdtWv7jEzs59+73OWIfaiN11kUwPHl756YdI+dumf2niRGTJuj3/em+zezTvnIQlmGnpxRbM5dGoaS/von77OFq06wf791vt3e0NpZm1VK9st0xgHjtfMbNO6G+ycRx5pq45/vN10/y4zM/valz9hp595jl1xza8sRjONw8yfmWo0LafM5u2CO677hp145Gp79NkX2J0PTPZfwT7rEKOZWds+dfm7bVywv/nij9Msrr3RHnvccjvhiS+32zdN1VM3Y1WsrOqDq2yXVoXKzIL9+qYf2ZHLD7DTnvlGWzeZZuwzH3i9LfJjdvGHvmgtM4sarQwz/cdYtS1WO+2XN1xpr3nl821ZLgYjdv47/som6+267uf/bEctX2SnP+sCWzcTzeIO+6PXnGdLVxxn3/7Z3VZ11noA9GEtc1kk99/xS+7b1uKwkx/J+LiAn+DxjziFkXIrP7r+1hSJrC+fGQQicOM1P+FFz3suX//+1Tz9aefgXEb0NVNyklzJ3W7uPUJgZOIgXvTCl/HsZ5yDoRTNnMMWZRCnKLVkGCO6E7YJknPeS36bL3zhM5xw+BJ2br+H66/+Gb4xwbHHH8lwN/3Vtplq7Vg1fvzPX+RdF13KM17yMo4//mgsVHMc3ZSo2l+ZESNqSBkvGDHs4va776BYcjB33XY7//SFz/J/vn8F26cCgpHVmUkhDpLl6V23XX8Vv7hjPeec90Lijtv535/5JIvG1/CZz32eU04+nCAzPTHAfqBEopDa8ddXyE3vWMtl//MvWN+e4I/f9y6OXD7KUDqURaSumFi2/ECWjDa4+Rc3sXFyK7++9Voe2D7NmkMPY3wsJfdDunOzX9w1K/J0byTG/et/za5tkzz8qEewctSAnEc+9kksHc/4/o+vYXKmSn4bNxcrnqNJkCznluuv5JnPOo9v/fAGznnGs2k2R8jEcPV0r7/lGn69eZoTTz2DpU0HNsITTj2B6Qc28PPrb0mOpSG8812ehOTUyZwHMlob17Iztlmy4mjGCBgZK5aPkrtp7ti0C+hYjykIOEhLXrF8Na9944Wc/pyXsGjDt/jKV74N0SgAnMMcZNap0lgYKoOXvuFCXvJ7kXykgVDx03/7Gl/67k0c85izefixR5IC1bvjsj6OGGclgQaLVx7G2Oj9XHTh6/j6lddw5423cszjnsmLXvjs2YLg+fZFr+fXCBaJ5sjEcddNV/Lat/8hx53zMv78PW/n9591HjssR7PGXMxVHMGEvNv2M0C0DmVntHduYt0tN7P1bsfF7/hdtk/uYtPWFuc+76X8xWXv4cQlS1KqWZGR9wl9zhENoGzZcDctddz8w2/ypn++jNsnIzNbd/LCN7yLd/3pmzl0PE83kw0sRUrMx7siHUinXPXtr/P5b/6YF7/ns5x3yuFEDXVd6CBUDvEl6ChPOvcpXPDyZ/P+D/wh//aNzzJ95zW0Vp7I295+AQeNZlTaIpcmnR6z3XtGSF5pj3Hw6kOZWDzGr355LRu2zXD4kgY/v+o6tmzfwaJtu2hXJX5kjEprP/h8j6qAWGDZskN4y9v+hDOe9nxGt13Pd77zbdrWnD1Bk9u2YQjLDljGKEr0nmLxcsadcu+W7XQ8LYPmoDudIt2EW2/aGC1xAauwOu8gIkQHVTlTe6a0bp23MJgZK484irde+HYe8/A1zMy067jNcDZjN2QmYJ58ZASJU/zoG5/gtf/9j1nbPJZ3v+OdHHdAk3IoywVMMgpnODOkOc6ZT38xb37LW3nj77yCB351NZ/42D8y3UrevAXpNQeWk7k2rZ138ZcXX8pODufP/+xdHD6RIVUb1RJ1PjUNtpTq5vtwTq1jWyIOzJFnyzj15DN52fm/zd996dNcddUVvPs1z+F7n/sIH/qHr7Er82QuUFgcYtRKNLB2m7se2M6F7/84P7zqB/y3l5/NZz/yfr76vX+lFBkqluYswyxLURcXCdMb+ORnvopbcjTnP+8pKYdI4nA5KyKpkl/gFz/9Cd/58Y2c9oSn8oY3XMDLXv4s2HY3X/7iN9g4HfHOJ0+19b8WyCxlzkTzHPawx/DqN7yMG37yaV74whfz0ue/nMs//yliIyNzUjul61BZT0aY0YrCysOP5a1vfSunHn8E7R1be4RPZZ5UrFzSKYIrsozSlKqq6rkaYj57BjIb8YHRsTEyC5QzO2ZTA6bbbVoxY3x8PEV/rA4qD7v5ffJ8FdKpRd+HdAZIt3LFgGjFFz/9SV7+indQ5Y/gg/9wCc8491ikmqnTwAZiSskD2uLmn/+EG2++nSc+7Tx+59Wv46JL3sspRx/I33/sU9y+dtMsrXs8lAKiQiaeL3/mf/GPX/gqjzz1iWxYextf//wX2DrVYtvGu/n2937A5p3TqbhW+qcddmJvakkCFSOjvOq9H+DDl76X0459FKsPPZaXXvBMVi1p8O8/uIHNkwq5S71+BkJG0RwFhcc++WU89ZlP5qhDjuY1L3sOB/gZrrz6etpx+D5q3gsRAxe5/YarufKqaznlzOdw3KHL02HplyjQb/qcEsURZyb5ymc/yXW/nuIP3n0Rb37N+Vx8yV/xnCeczD9efjlX33gnDg8xqf/9nDqqDq19my5v8NY/+XP+7qMf5oQD4cCHP4bXvO2dHL5inMVLlpMXnbTQzl6eRxPgfZ3aKR5QvFV079vRieUAxNg5K4Fyaga1yNhEOisWB89Br5eVdNW2AquPPJKJ8VHuvvPX7AoAJevuuot2FB5x4gnpAQMxN1T2iomv3dQgoU4I2KuslzkIImR5ybc++794x4V/xqpTn8fHP/VJzn/y4yh8E7KCgvZAPJYGTWjt5LL3X8Rb3vku1m5N0tvHinGZgWyE6FKf1s5h7HcojTZmbYhNmiOLOPlRx7P+tuu49M/+gEsv/wx3bK24745f8PG/+xjr792UNAxVtI/d14mtGQpOuW/DTbzuTW/nK9/9MRRZ6s+ws8VMCIwvPoCJEYC0oRcecKL7iGOOY/WSnE2bN9G2xBxbO2awVhufLyZX3zfJvxcCQjmbFPDTK65i45ZJjj7ldCYaQtTUxGs4UFRytCppbd9E6ccpxscAcKPLOTgXQjnNrpDCEUidRNAv6SAlMqfi49ZWvvLJTxAba/jw577E31z8Dg5sZNx/704e9eiTKfJUWJzkWjcicFpBioACDunpGwyHHnkUS/KMW361nl0KEFl7x+0wuohVxxyehNde25CA4VMKaISVJ5zGec8+l09950t84dPHcdiE8Q9f+CaPfPyZnHP68XTSbE38btknHehJd9NWuhYdYbIxgpGTxQoFvIIQiJINlSOfeeVnX/8cv//mP2JzcRgX/vbzyNr3cvVV6zA3wpFHr2HFskVDbQUFssYIZz7pLL70B+/lsnf/CS968TO49kdX8s1r7uapF7yQNasmSNJ0bmy9h9LjM0ENnn/+hTzl+W9kphRyV7Ft/R286CWvxh3+KD7+0b/hiJVLCVFxwlzq3zxIWSku3ZnpBM2WsOu263nvO99Eq/U/OXrFBJ/5i8vZ3B7lklecxQHeodHV0mjwwh91wuN48rnn8on/czmXf+QYHv2oI7n87z+PLT+GF5z1JEZyoL5rYz70u2tSUTwVsbWLm+9cR+WW8YgjDsGTTBqJtUo7UEoKGYF8rMGjn/BMFn/rQ1z6gQ/QeM0zWPvLa/i7b/2EEx77LB591BKUdAcL0dL9yV1T6NIFBgSEnMiPv/sNvnTNp2nZxRw2WvH+v/wrVp3wOJ771NMYwSOEpHVlux+JNNyUtNL5T9ACQ1Njt1BBJhxywpk8/2mn87VvfJLPfeFUVo/u4rIv/IBHnPZbPPu3jsVpJ6QyqPdUFwRtWwzRrK1m1rYNv77GXv/K59uaVQfZ8pWr7IlPf4F9/9pbrGVmGiszLa1SszhECEDjtLVCNDO1n1/1T7Zy/EC7+G8+nZzlsW0xtqzU4cIeasE+/f7/buM48xOH25ojDrPDD11lq1cfasc98lT7p29fYWW/57pojKrpczpjMzs22GXvfbed9LCH2cEHH2Sr1xxp57/u9+3Wtff2p2GIMcf6T1Ob77bnPPl0e95r32kzwcw0LvhcB/8cHrVr/+Wr9syzn2ATSw+01YeusVNOOdUu+cg/2EyIVqmZxmAxlEOFesyirf3Vdfb6VzzfVq461JavPMROPOmR9tHPfc22tdRUg2nsDcd0QxXVKlULYcYsbLc/fesFduzxT7Cf/Pzuel0rC+1ocYgQSjQ1NTWz0jbfd5e9/8/ebg97+MNt9epVduDSJXbueS+1b/zbNVZZtDIE06hmZbC+MbfQskrNKjUzK+3Wn33fznvyabZy6YStOvRwe+yTn2Ffu+JqmzKzoKWZltZuB9vDUsyOXc3szqu/Z8cdcZj98d9+3qoYLIS2RTVbd/MVdsHLXmDLD3m4Hbp6pZ3zrBfYv1x1nbXUTDWYxX47cnfoyWU1ZqhKyF0zea9yqKa2sX79/Uxqg5VrDmfZWIGUIaXVqWC5Tw6Rbn7XLaK1IpARrcS1dnDPPTsYX7WGpeMFhCr1+HQZeR+VoBumY4TJzdx3zwNMSQMXdoAU+LwgmmPV6tWMj42SD5PLCmhok+VgUbh/wwPcv3kr4xOLOfiQg2k0C1I/tMGlXN1jjjGg5nA2w5ZN9zOVH8ChK5amNLcBlSOqmvrRzPPuTu14gI33rGPGcg5YeSgHLVuSnEMYWKyl7cIS0oCokHujnNrJ2nXridZgydKDmDhoFEFxwafKje5ii26tBwga0apFMxe2b97IA9M5q1avZtTbrFnSb656xoukBAeLeBHElI33reeBXW0qyTnikFUcMN5MKWzUtZ/Rurqbdya+IqpPPgsD55X2zo3cd98WWm6UxQetZMXiUXxUxBtBHeaE3i5J9Zx1TBUEndnCnevuY+LQY1nRTDnT0aDI27Rm4K47N+FlihVrjmR8bIwQlGYutdqz8Nr0OZChTvBNXb1wgkq6dQgiThRMsE6mO6lOby5Jdx7yngNpRGfEGMmjgyLd/yCWYkCdK9n61c51g6rVCb6J6vqNs5PX2cT9yra6IVaKZKn2zkPqPlAzBdXUp9OJp3uphjmQxIrgMzAlIxDrq9OHsSlCCGRZhlmaM/G+3nsGOKIapqlTHJYyVlK96eADqQYWI1nma/VbERxKIGrAS9GXvt75pA7NGBpKfOZRyRKTUEuX7thwZVwxJibV+WxSSSPqszqlzRBN4TcwQgjked6XLjR5WVPfIQHSPk6rqKmbgQmIJzqIlq5Od72O1nn0pTzrGCqcS83LxLmUYB6VMnMUeLwaWjsvLQZEjIgH5waaY70Krdb1XKKp4sHAq2KSenSWyiwXNgQvhosV0vdOx25IV6iZCOI8gYjEiLiMGFNQPc+GcwA4U6J5Om0P2+bJLE22c4m6ZJwO7hebiSNKahjpxFBSbaDgEUud08hk3xzCLtmUSZ0I6Q5E54cy8Ofbls45CG2qrElEyE1xsZUcJuaRuqWHyB4qFuaBWMrfxWepUxoQtZ1ySG0UbxlG7J+03Y1L5qonTDIQj1Elia2pXaNkvd7LfuCpmUI0TBwmEMzhyjaOCi2aBJdTaApROOdmq2i6oURSJ0OpqzEQJKbvlYHLsk5IlgDkrnbe9OkEMV9DMTNilidmZiVBU8d+bw4vGaoRbxVtGhQmKU/aDPzgbnbQR0J2w+7V2HtanP6NlvpJp/mDm8VYe8vAhtqoHVx7+n0WR5+ypn74h1Gn+sEwuOa8pXOzt6/vw2w226PeHvOcS3vLLXoTqZl1/dfrPuRa9H5ud40lkT5Mpo51EPb505zKuG9++blsCXEp1j5fv5Kun4bGOm+LzY064enX5WJgcsSgAzk8YYPVt6FUvAfxvmHgP/9APnTv+02FoUJe/5+NeRjYl7390NyhtR/2w354SGD/gdwP++E3CPYfyP2wH36D4CGzIf+z4T+a7GHs3/3QH/4r2M3dsK++kG7YLyH3w374DYL/C/zgBGUS5uGSAAAAAElFTkSuQmCC)
MathematicsGrade-2
Mathematics
Peter has 11 grapes. He ate some of the grapes. Peter has 6 grapes left. Find the number of grapes Peter ate
Peter has 11 grapes. He ate some of the grapes. Peter has 6 grapes left. Find the number of grapes Peter ate
MathematicsGrade-2
Mathematics
Find 8 - 4 = ...............
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)
Find 8 - 4 = ...............
![](data:image/png;base64,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)
MathematicsGrade-2
Mathematics
Callie has 9 seeds. She planted 3 of the seeds. Callie have _______ number of seeds now
Callie has 9 seeds. She planted 3 of the seeds. Callie have _______ number of seeds now
MathematicsGrade-2
Mathematics
Find 5 - 2 = ...............
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)
Find 5 - 2 = ...............
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)
MathematicsGrade-2
Mathematics
Peter has 7 grapes. He ate some of the grapes. Peter has 5 grapes left. Find the number of grapes Peter ate
Peter has 7 grapes. He ate some of the grapes. Peter has 5 grapes left. Find the number of grapes Peter ate
MathematicsGrade-2
Mathematics
Find 10 - 5 = ...............
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)
Find 10 - 5 = ...............
![](data:image/png;base64,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)
MathematicsGrade-2
Mathematics
Callie has 4 seeds. She planted 1 of the seeds. Callie have _______ number of seeds now
Callie has 4 seeds. She planted 1 of the seeds. Callie have _______ number of seeds now
MathematicsGrade-2
Mathematics
Find 8 - 3 = ...............
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)
Find 8 - 3 = ...............
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)
MathematicsGrade-2
Mathematics
Peter has 8 grapes. He ate some of the grapes. Peter has 2 grapes left. Find the number of grapes Peter ate.
Peter has 8 grapes. He ate some of the grapes. Peter has 2 grapes left. Find the number of grapes Peter ate.
MathematicsGrade-2