Mathematics
Grade-2
Easy
Question
Find 8 - 6 = ...............
![](data:image/png;base64,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)
- 3
- 6
- 7
- 2
Hint:
Count the number of marks between 8 and 6 including the 6 and excluding the 8.
The correct answer is: 2
It takes 2 moves to count on from 6 to 8. So, 8 – 6 = 2
Visualize the problem and understand it.
Related Questions to study
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,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)
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
Mathematics
Find 8 - 1 = ...............
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)
Find 8 - 1 = ...............
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)
MathematicsGrade-2
Mathematics
Callie has 8 seeds. She planted 2 of the seeds. Callie has _______ number of seeds now
Callie has 8 seeds. She planted 2 of the seeds. Callie has _______ number of seeds now
MathematicsGrade-2
Mathematics
Find 9 - 2 = ...............
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)
Find 9 - 2 = ...............
![](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 4 grapes. He ate some of the grapes. Peter has 1 grape left. Find the number of grapes Peter ate.
Peter has 4 grapes. He ate some of the grapes. Peter has 1 grape left. Find the number of grapes Peter ate.
MathematicsGrade-2