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| The following text/image is for 1 through 10 | |
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| Question 1 | |
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| Which of the following action will bring the line UV in 2nd quadrant? | |
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| A. | Rotating it 180o clockwise | B. | Rotating it 180o counter-clockwise | |
| C. | Rotating it 90o clockwise | D. | Rotating it 90o counter-clockwise | |
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| Question 2 | |
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| Which action will not change the location of the line UV? | |
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| A. | Rotating it 45o counter-clockwise | B. | Rotating it 90o clockwise | |
| C. | Rotating it 360o counter-clockwise | D. | Rotating it 180o clockwise | |
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| Question 3 | |
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| Rectangle ABCD is reflected across the line AD. Find new coordinates of the points B and C. | |
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| A. | B(3,18) & C(3,12) | B. | B(−5,18) & C(−5,12) | |
| C. | B(−3,12) & C(−3,18) | D. | B(−3,18) & C(−3,12) | |
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| Question 4 | |
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| Rectangle ABCD is rotated 90o clockwise around the point D. Find new coordinates of the points A and C. | |
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| A. | A(7,18) & C (2,7) | B. | A(8,12) & C (2,7) | |
| C. | A(7,12) & C (2,8) | D. | A(7,12) & C (2,7) | |
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| Question 5 | |
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| Triangle LMN is reflected across the line LM. What will be new coordinates of the point N? | |
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| A. | (13,3) | B. | (11,2) | |
| C. | (13,1) | D. | (13,−2) | |
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| Question 6 | |
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| Triangle LMN is rotated 90o clockwise around the point S. Find new coordinates of point N. | |
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| A. | (19,7) | B. | (13,7) | |
| C. | (13,2) | D. | (11,7) | |
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| Question 7 | |
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| Ellipse with center O is reflected across the line XY. What will be new coordinates of the center point O? | |
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| A. | (−4,10) | B. | (−6,−10) | |
| C. | (−4,−10) | D. | (−8,−10) | |
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| Question 8 | |
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| Ellipse with center O is rotated 90o counter-clockwise around the point O. Find new coordinates of point P. | |
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| A. | (2,−4) | B. | (8,−16) | |
| C. | (8,4) | D. | (8,−4) | |
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| Question 9 | |
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| Rectangle FGHIis reflected across the line FG. What will be new coordinates of the points H and I? | |
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| A. | H(5,11) & I(13,11) | B. | H(−5,11) & I(−13,11) | |
| C. | H(−5,13) & I(−13,13) | D. | H(−5,10) & I(−13,10) | |
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| Question 10 | |
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| Rectangle FGHI is rotated 90o counter-clockwise around the point F. Find new coordinates of the point H. | |
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| A. | (−6,12) | B. | (−8,6) | |
| C. | (−8,14) | D. | (−13,14) | |
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