you are taking the following test:

Grade: 8,    Subject: Math,    Topic: Geometry Coordinate Plane Dilation
 See the following text/image to answer questions 1 through 10 Question 1: Line AB is dilated using a scale factor 0.25 (decreased). Center of dilation is the point B. Find new coordinates of point A. (13,4) (13,11) (13,7) (13,15)
 Question 2: Square HIJK is dilated using a scale factor 0.5 (decreased). Center of dilation is the center of the square. Find new coordinates of points H and I. H(1,5) & H(5,5) H(4,5) & H(4,5) H(1,4) & H(5,4) H(1,4) & H(4,4)
 Question 3: Square HIJK is dilated using a scale factor 0.5 (decreased). Center of dilation is the point J. Find new coordinates of points H and K. H(5,5) & (1,5) H(5,4) & (4,1) H(9,5) & (9,1) H(5,5) & (5,1)
 Question 4: Line CD is dilated using a scale factor 0.25 (decreased). Center of dilation is the point C. Find new coordinates of point D. (−4,0) (−4,−4) (0,4) (−4,8)
 Question 5: Circle with center G is dilated using a scale factor 2.0. Center of dilation is the center of the circle. Which of the following line will it touch now? x = −2 y = 22 y = 10 All of the above
 Question 6: Which of the following scale factor, if used to dilate the circle with center G, will bring a portion of it into first quadrant? 0.5 2.0 1.5 3.0
 Question 7: Line EF is dilated using a scale factor 0.5 (decreased). Center of dilation is the point F. Find new coordinates of point E. (−6.5,−2) (−3.5,−4) (−6.5,−4) (−8.5,−4)
 Question 8: Rectangle OPQR is dilated using a scale factor 0.5 (decreased). Center of dilation is the center of the rectangle. Find new coordinates of points O and Q. O(&minus2;−14) & Q(2,−16) O(&minus2;−15) & Q(2,−15) O(&minus2;−13) & Q(2,−17) O(&minus4;−14) & Q(4,−16)
 Question 9: Rectangle OPQR is dilated using a scale factor 2.0. Center of dilation is the point N. Find new coordinates of points L and M. L(3,1) & M(20,1) L(1,0) & M(20,0) L(2,0) & M(21,0) L(2,1) & M(21,1)
 Question 10: Rectangle OPQR is dilated using a scale factor 2.0. Center of dilation is the point N1. Find new coordinates of point N. (24,−20) (12,−15) (12,−10) (12,−20)