Mathematics
Grade-7
Easy
Question
The product of -0.2 ×
is __________.
Hint:
Following simple multiplication to solve the question.
The correct answer is: ![1 over 6](data:image/png;base64,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)
STEP BY STEP SOLUTION
![negative 0.2 space cross times space minus 5 over 6
C o n v e r t i n g space d e c i m a l space i n t o space f r a c t i o n
equals space minus fraction numerator 2 over denominator 10 space end fraction cross times space minus 5 over 6
equals space 10 over 60
equals space 1 over 6](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAP8AAADICAYAAAAndzffAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAABjFJ+ifAAADJ5JREFUeNrt3X+EVtsawPFlZIxkyJVkJJIkuYaMkTESGRlJ4kjmr2MYV67rOC45klxXHDmu5IiRJDkuIzmS+SfJSK5IxkgSuY5rZEQyxniN6K5n9vM2u93ae689755m3rW+Hx5m9vtj7732eva71nrfvbYxqNOnggAQePIDIPkBkPwASH4AYSb/ko15G5M2frSxhWIB4rHJxkEbF2y8srGPIgHiM2RjimIA4tSgCID4HLDxhmIAwnbXxiEbHRrHNPFPUTQITbeNazaeaozrsjwDNu6YZDRcRsWnbYwEVB7f2Xht46ON9zYmbPRRTRCihzZOpP4/rsvyyMDXGbPy9dd+G090GYA2+pS76lh+pWIy77IxQ3EC7UOa70OO5Uf0sSqqjIaf16j6GICaSJ+207Fcls1VeJ9D2vQ3LZ4ASHzgG/lY8NiS53t0mWSgcGAV608nO4kPtOCTR/gmv08zfquN33O6DlVOAA9qSPyq+171tUzugaDM5TT7uzya/bs18fe0uA11JT+ACmRQ75hj+ZApHvCTi1yu29hcQ+LT7AfWwSlN4qybJv+rvu0m+eHLphoT33ACAL69RzZ+0GTu1OSbyukTi/um9ctb+aoP2ABk0O6GSQb4Fk3y894tBcnPABiAoPVp92ZeT4z3bBymWICwjWmy79X/5UInuXjpMUUDhEsuVHpGMQDxkTEPrlAEIiSTde6gGID4NLSvLzP6yLcfS9oNGKFogLDJV5bPbQyb5LcPMpWXXLQks/ucpXiAcMlXez2O5b02ZikeIFyT+mnvskTxAOGSpv1px3L5SfNTigcIl1zfINc2jJqVi5f6TTJH4VGKBwjbNpNc7bhgkglP5GQwSLEAAAAAAAAAAAAAAAAAAAAAAAB4k8uyt8e683Ijzcs2pk0yHdUfNv5pkpt0hGjR5F+HH8q2rMc++q5zI5W/3H/yvcYL0/qt5drq2P3dJLfVGkytcKdJbst1s02TW+4G/KTgsZkNtJ0zbfS+daxztdtWdExXSxJdZlzq1f/3x1Q/zxn3zTfbndxU9Lc22M6TNv4dSJmv9b6sxTE9tU7lv+71U2adfVOhmSPXrct9+uS6dZm19paNrsxzLmpLYru2Gha1OfU3jx1/aJKJMJvkPe7ouqQbctixLjl5/cUkM+Y29H9Znr4n4Lmc11XZ5qbN2j16p+uT7fvVsQ4XuafhVRsfSl5btt/N97qsn1oyXdjdTBfNtY/n9L1lG+ZsvE2Vt7z2X7rfMi/hT5n+8D/0NUvaNdzl2KaLnuWwmvIvO6Y+ddNU2Oa8ulWlPPKOUdX6WWfuffaLNu19bNWmyPe68916xryced6EruymVlp5bo9u8OZUs2Y68zp5bnraq25d34lUc+yFY12zuh+7HY+dzNmX7GM+29xsIk7pgdmk8aNJJvA46TGg9ChTfs1KcLLifkulkhmDL+nzO/WgHy/Zx4takc/otkuF/a9J7jsg+3Val+/UfW8OgN3XE8ZW3fa8sp3wKIdWyj/v/X3rZtbdTBKe8axbPuVRdoyq1M86c++zl5qIPi5rRc8OEr7OLJP/xxyvlzPQnwoGNP5jvpz26nLm06dZ6J2ZdZ3K2d5XOWfj5ut6VrHNF/Rgut6v7MYdF3I+YbLb4rPfP2vlK+Lax4fm6wHcWe32uZbv0ISYyDx2K9NCy1unqbn8846pb93Mqyc7c7bRVbd8y6PsGFWpn3Xn3nLiNTwTv0ObudlmRpc2YdPPW8gZVFnMLJNk/7P+fUw/edLv80GbOull86kTRofjPc0qHquyzW+zhVjw+qz/ma9vZe7aFp/9fmeKv4Vxve+i4+xfttxoa+VQ5vEpR8UtKvM6yj/v/X3rZpV6UrQvPuVRdoyq1s+6c2/5k2TeM/kPGvcdZ/u1MPL+bzrkWC5ny+/07+lMgfZnmmPNeOKxruZjUwWPrWabfcvApTdne1zbUrbffab87r++++izPNtCy6tkPuXQSvnnHdNWjkvVcvEtj7JjVKV+rkXuLVtw9QUcTjiaOkbHCy5lmkQ3c5pK2eVntTkjfZsHnuszHutqPnbL83W+2yxNwNsVt6Pqa332e1j7qlXKpspxyS5/l3lsQPuyqymHVrYt75j61k2zyv3P8imPsmNUpX6uRe4tu6GDEGWkWT7paJ7ImMG+1DLp44w6Xu9a3iygF2blO9b02apszvu8dYkrNv7q+TrfbT5h3F8J3S7YjqaTOQfwdqaP5rPfB7W/WKVsrub0BX2Wz2aanDJ2cafCe9VV/nnH1Ldumor7n3dMfcqj7BhVqZ9rkXvLdulgwE+p/kmXjkjeSA3ANX8I0Ryp7NHEPe8YPR3OGVXNLt+sYw73cgrhpZ7dOnTbZBsHPdYlftXtNx7b4rvNMsI6lzpR9epBnzXur+Ky+/oy9dqDOog361h32X43u0mX9Lh06/MHathH13L5lee4bo/Ul98clbHseNRR/nnH1LdumlXuf5ZveRQdoyr1cy1y77M92gSZ1/7lB63U2RcMasVc0rPa9zmjil0Vlsu6DuRs127t63zU9Y56vqfYrwX2yXw5Su56XZVtlk//P8zKnXiHtBno8zPM7XogGjrYeSRnHWX7bXR0ekqfM+NRNlWPS3b5eW25XNDlc+brr6mKjkcd21Z0TH3qpqmhvlYpj6JjVKV+rlXuoUUHTDi/zqtiWyD78JbygA/pX10zK9/ny4juE49+JTaeK/oJ+jNFAR/Nn+bKNySL2s87QLG0JRlzOUUxAAAAAAAAAAAAAAAAAMAakquk5CIkuSipOZHiSCT7/qkggODJVVMyWUFzeiy5WuqJ+XIixpCTH0CKXGM9Q/IDcWqQ/EB8Dpn6b+lE8gMbnMxYInPgDUSS/DLIKYOdcnmxzOu+hSqAGMl8d7+bZGqtmMgcb3J9ukwpJRNUMLkIorJbE39P5OUgJ74pqgNiIZ90crupzRTFsgZFgBjIjLgTxv8uw6GTacXeUAyIwf2I+7gyDbh8s9GhcUwTn7npEIWYf+Iq9zmUu7LKvPDvtQXUR5UAAAAAqjpv8u/5VvQYEETfOfbLRF1JTuIDEZ4ASHxgDVsTn75x+J4AHtSQ+OtRLgDN/hY//etIfgA0+wG0S+IbTgBAvInPCQAAgG9hr0kmrJgueE63jWsmmc1HYlyXhUx+zy+/65cZfeRy3ns2DlNdEJLbNsZM8TcPD22cSP1/XJeFakyTfW/q5Cf3LXhMdUGI8pJfrnK76lh+xYQ5j7/co+AZ1QEkf3LnHtf8fUf0sdCMmzhuTgKUJr9c097pWC7L5gIsB5mscwfVASR/MqlFnqUAy6GhfX2Z0WdR9/GZiedehSD5vZK/EWg5PLcxbJI5DGUqL7lfgczuc5ZqgpiSfy6n2d8VaLNfvtrrcSzvtTFLNUFMyS+Desccy4dMmAN+k/ppH0s3B8hNfpm19rpj+U0T5qi4NO1PO5bLbMZPqSaIKfnFIxs/aB9YugDy2/tQ72DTqfs2albuW9BvktuTH6WaILSkL5tjQO7Xd8MkA3wyAi7fhYd888pt2tpZMMmAp5wMBqkqAAAAAAAAAAAAAAAAAAAAAAAAaGLOfSBSzLkPRI459wGS/wuxzbkPkPwqtjn3AZJfxTbnPkDyeyR/g2IDwk3+2ObcB0h+Fduc+wDJr2Kbcx8g+VNimnMfiCrpmXMfAAAAAICN0Scv66MDAAD4tSJaCQA0+wEAAAAAAACshz4bEzbmTfLb/Xs2Dmeew9TdQGDGNNn3ppJ8xMbjzPOYuhsIyH4bzzyex9TdQGDGPZOXqbuBwLyyscPjeUzdDQSmoX39uyaZoGNJuwEjmecxdTcQGPlZ8HMbwyaZnqvDxoCN1zbOeiY/U3cDbUi+2utxLO+1MZv6n6m7gcBM6qd9WXOeqbuBwEjT/rRj+T6T/JCniam7gcBIU16m3x7VPr/otzFj42jmuUzdDQRmm36qL5hkYE8SetDxPKbuBgAAAAAAAAAAAAAAAAAAAAAAAGomU3ldsDFNUQBxuW2S+fu52y8QKZIfIPkBkPwASH4AJD8Akh8AyQ+A5AdA8gPYwEmfDQAAAAAAsD59cvroAACgnlYELQuAZj8AAAAAAACAdtNnY8LGvI2GjXs2DlMsQNjGNNn36v/dNkZsPKZogHDtt/GMYgDiM27jDMUAxOeVjR0UAxCfhvb179pYtLGk3YARigYIm/ws+LmNYRubbHTYGLDx2sZZigcIl3y11+NY3mtjluIBwjWpn/YuSxQPEC5p2p92LN9n4ynFA4Sr08aUjVHt84t+GzM2jlI8QNi22bhuY8HGRz0ZDFIswLf3f4+FZCE4tRZZAAADqHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjAuMjwvbW4+PG1vPiYjeEEwOzwvbW8+PG1vPiYjeEQ3OzwvbW8+PG1vPiYjeEEwOzwvbW8+PG1vPiYjeDIyMTI7PC9tbz48bWZyYWM+PG1uPjU8L21uPjxtbj42PC9tbj48L21mcmFjPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1pPkM8L21pPjxtaT5vPC9taT48bWk+bjwvbWk+PG1pPnY8L21pPjxtaT5lPC9taT48bWk+cjwvbWk+PG1pPnQ8L21pPjxtaT5pPC9taT48bWk+bjwvbWk+PG1pPmc8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5kPC9taT48bWk+ZTwvbWk+PG1pPmM8L21pPjxtaT5pPC9taT48bWk+bTwvbWk+PG1pPmE8L21pPjxtaT5sPC9taT48bW8+JiN4QTA7PC9tbz4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