A pre-image of a figure contains the point (10, 3). Distinguish the location of this point in the image of the transformation (x, y) (x-11, y + 6) by plotting your original point and your transformed point on a coordinate plane. Upload your work for your teacher to review.

Q: Select the correct graph of the point (3,2,-1)in the 3D coordinate system

A:

Q: Reflect (0,- 2) in the x-axis followed by the y-axis. (0, – 2) reflected in the x-axis followed by…

A:

Q: A. C. 5 199 B. * D.

A: To plot the graph of (3,2,-1) in the 3D coordinate system.

Q: Given the graph of f (x), which of the following is the graph of h (x) = -f (2 (x +1)) + 2 ? f(x) А.…

A: Solution...

Q: represent the graph of y = x + 1?

A: The given function is: y=x+1

Q: The cube root parent function y = Vx has been transformed a) 2.

A: given graph

Q: A trapezoid is graphed on a coordinate grid and then reflected across the y-axis. Which rule…

A: As given:-  A trapezoid is graphed on a coordinate grid and then reflected across the y-axis

Q: Write an equation for a line perpendicular to y = 5x – 4 and passing through the point (5, -4). y =

A: first we will find slope of equation then we will piut point and find valuer of c

Q: Plot the points (1, –2) and (-2, 2) on a set of axes like the one below, and draw the straight line…

A: Given points  (1,-2)  and (-2,2) Plot the two points on the graph and join the points by a line

Q: Enter the correct answer to complete the following sentence.   The graph of x^2+(y−6)2=9 has center…

A: the given graph is equation withx2+(y-6)2=9

Q: Describe the transformations that were applied to the equation y=-2-(x-4)².

A: We need to describe the transformations applied to the parent function to derive the transformed…

Q: The line with equation y=3x+6 cuts the principal axes. The line is translated by (3, 4) units and…

A:

Q: Find the equation of the line PERPENDICULAR to x+3y+2=0 that goes through the point (2,-1). Write…

A:

Q: Graph a line that passes through (0,0) and (2.3).

A:

Q: reflect the point (2, -4) over the y-axis

A: If we reflect a point over the y-axis then the formula is: (x, y)→(-x, y) Here x=2 and y=-4