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Trashketball. Unit 5 Review. Question 1. Is odd, even, or neither?. Question 2. Is the graph even, odd, or neither?. Question 3. If f(x) is an even function and point G (3, -7) is a point on the function, which quadrant would another point on the function be located?. Question 4.
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Trashketball Unit 5 Review
Question 1 Is odd, even, or neither?
Question 2 Is the graph even, odd, or neither?
Question 3 If f(x) is an even function and point G (3, -7) is a point on the function, which quadrant would another point on the function be located?
Question 4 If the result of (x, y)→(x – 4, y + 3) is A’(-2, 8), what is the pre-image, or A?
Question 5 If A(4, -9) is translated using the rule (x, y)→(x +5,y -7) what is the image, or ?
Question 6 Write the rule of the translation
Question 8 How can you tell if transformations are rigid?
Question 7 If the point (8,-2) is reflected over the line , what are the new coordinates of the point?
Question 9 If the figure is reflected across the x-axis what is the new coordinate for ?
Question 10 Reflect the figure across . Write the new coordinate for ?
Question 11 Reflect the figure across . Write the new coordinate for
Question 12 Rotate the point Clockwise about the origin. What is the new coordinate?
Question 13 Rotate the point Clockwise about the origin. What is the new Coordinate?
Question 14 If C(9,4) is reflected over the y-axis, then reflected over the line y=-x, what are the coordinates of the new point?
Question 15 If B(2,6) is translated using (x, y)→(x +7, y -4), and then rotate it about the origin. What is the new coordinate?
Question 16 What type of transformation moves P(4, -1) to P’(4, 1)?
Question 17 What type of tranformation moves to
Question 18 Find if P(4,-5) is reflected over the line y=x
Question 19 Find the image of a(3,6) using the rule , and then rotate it counterclockwise about the origin. What is the new coordinate?
Question 20 Line Segment PM with coordinates P(-2, 3), M(-1, -3) is rotated 90 counterclockwise to produce image J’K’. Which rotation of JK would produce the same image J’K’