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Grade 10Mechanics

Redraw Fig. under the following transformations: (a) src=data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFYAAAAaCAIAAACirjy3AAAA/ElEQVRYhe2YwQ3DIAxFPZcH8jyexsswTHqIlBZqNzHBJQj+HfTy8mNQYJs+0Bugf5aCegWJETm1RPlXSvI7LUiMQHIbqUMy8kKBEHjzEAn15KsFaxaYChKjXp7HP7af3G6BULEuMT7my/8ZJ/mJgmzdKN13kpsKEuMAtdfiJbcUhBkQChbrJrcU5GUSajgEEmOkBTf51ROhLfP319osfnJdQV4m7xi8fFEzdj1fb+NUkOsKAt9S8P4VO6sKYg1EzoIack1B6HkYeiJUkSsK9oEy4pXAS753plTwOVBHuAy/U0GuK5gqQgDIMysQAiCZ+PfpcW+cV8GRpWB7AVoKRZPV3HKVAAAAAElFTkSuQmCC (b) src=data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFEAAAAeCAIAAADb42XYAAAA60lEQVRYhe2VzQ3DMAhGmYuBmIdpWMbDtAc3kUyUBCqbtMbvlkOs75kfwysf8HSAB1jOOVjOObA7F0bkMjDKMHRyV50LI5D0jhRBk3x3FgIjP2htDP9JnrrOlt8yzvMkNM7bWNQuaL++QwhCmsOVfHfeOl4IAJkJgKTHABfGwdru5IfernfUdVMJhWx7c3LtXBjBVxfzI2c79f64k3PsyZWzX9lASJ0dyZVznYmeyuPnueJI3jp3r0jU3nYlb5yHdHYI18nVhRze579Uvkl+5Twr6kYyOAu1oz6/s5DebfM7divnOOVjOOcjo/AbjHgK1gZZHhAAAAABJRU5ErkJggg== and (c)src=data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANAAAAAaCAIAAABJtUXxAAACFUlEQVRoge1ZXRrEEAx0LgdyHqdxGYfZfdBuhVBFFJt526+LTDLy04oPgzEQ4m0DGP+FasFZLaW2PU0Zjg0orIeWDGe1FMp0M+UNbEBhMQSCM0o8xWzx2oDCzuAMNy2FbSo+IMI93NtW5DDzfXiEi0hCcFZLvPpMHiEPs1AwCj+yvPRPKLmKvuUgks5wRgXBsVpOST6NKSikBFeC/8lwnyNagO38JSjAFBSqBbecu1Mo6+GslisVUAxzUGjJcBsiJbghwTKK8ohWCqAJ9PKk1VJIbb0+Jqx61xOpbU5w5x/dBvBXNWi9Cs6pMD4lOFiNjCJqJc7gUaCJAoga7AVPIR7bhbr2jz3/ilE82xonSK2EUKZT00bp1euEOuNLp1Q6++NGqw96UgDDRpQ5/RwWjSW3edalht4OoPIqdsyjc3DBQS+1dK/F83PihPv1iYX9KISbRZrygxsX0Jserqrwt3r12V7pTSqMxwU36H5QntW+bRiJEsEhEcgLjqpXHhLBGuNRwY3TG1m30UjB1ePferoMRzLD0vdwDjXGY4Ib9jqBbp5qpBAuLxcc/jBpCcXVHjWl1hmPCM7d7qVfHTVTAL48amuR4GBuzE2pv+ererrceN9BoeD82W7Rjyp9KMBdsoNoeNO9pcfLgtx7uFX19sD4nOAYjO7wpcmCY1DDKK8AsOAYtAg+8bDgGEPBgmMMBQuOMRRfif7PpkIlTJUAAAAASUVORK5CYII= in each case showing the new direction of the torque. Check for consistency with the right-hand rule.
src=data:image/png;base64,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

Profile image of Hrishant Goswami
11 Years agoGrade 10
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1 Answer

Profile image of Jitender Pal
11 Years ago
(a) The diagram below shows the fig 9.40 under transformation235-1366_1.PNG

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