Use the points h(−4, 1) and k(4, 1). complete the description of segment hk and find its length. part 1 out of 2 segment hk is a (horizontal or vertical) segment that is (blank) units long. describe the image of segment hk under the transformation (x, y) arrowright (−y, x). the image of segment hk is a (horizontal or vertical) segment that is (blank) units long. describe the image of segment hk under the transformation (x, y) arrowright (2x, y). the image of hk is a (horizontal or vertical) segment that is (blank) units long.

Use the points H(−4, 1) and K(4, 1).

(a) From two points , we will get a vertical line when 'x' values are same and horizontal line segment when 'y' values are same

Here in H(−4, 1) and K(4, 1) , the y values are same so the segment HK is a horizontal . The length is the difference between x values ( 4 -(-4)) = 8

Segment HK is a Horizontal segment that is 8 units long.

(b) Describe the image of segment HK under the transformation

(x, y) > (−y, x)

H(−4, 1) > (-1, -4)

and K(4, 1) ---> (-1, 4)

'x' values are same so line HK is Vertical. The length is the difference between y values ( 4 -(-4)) = 8

The image of segment HK is a Vertical segment that is 8 units long.

(c) escribe the image of segment HK under the transformation

(x, y) > (2x, y)

H(−4, 1) > (-8, 1)

and K(4, 1) ---> (8, 1)

'y' values are same so line HK is Horizontal. The length is the difference between y values ( 8 -(-8)) = 16

The image of segment HK is a Horizontal segment that is 16 units long.

false

step-by-step explanation:

false.   two legs of the trapezoid would be congruent, but the other two would not.   were all the legs congruent, then we'd have a square; were the 2 shorter sides congruent and the 2 longer sides also congruent, we'd have a rectangle.

a and c

step-by-step explanation: