Is there a series of rigid transformations that could map klp to qnm? if so, which transformations? no, klp and qnm are congruent but klp cannot be mapped to qnm using a series rigid transformations. no, klp and qnm are not congruent. yes, klp can be reflected across the line containing kp and then translated so that p is mapped to m. yes, klp can be rotated about p and then translated so that l is mapped to n.

the answer is c.) yes, [triangle]klp can be reflected across the line containing [line]kp and then translated so that p is mapped to m.

the reason is this:

looking at the triangles visually we can see they share the same features. using rigid transfromations we can reflect it over [line]kp then all we need to do is translate up.

c.

step-by-step explanation:

answer:  

step-by-step explanation:

here x represents the height of the pole,

and, the height of the shadow of the pole is 12 feet.

also, the angle of elevation from the top of the pole is 40°,

therefore,

by the low of sine,

which is the required equation for finding the value of x,