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

answer:

step-by-step explanation:

(a) no, δrst and δxyt are congruent but δrst cannot be mapped to δxyt using a series rigid transformations. (b) no, δrst and δxyt are not congruent. (c) yes, δrst can be reflected across the line containing rt and then rotated about t so that s is mapped to y. there you go. is this ?

correct answer is infinitely many solutions

step-by-step explanation:

2(2x + 3) = -4 + 2(2x + 5)

solving the above equation:

4x + 6 = -4 +4x +10

combining like terms

4x -4x = -4+10-6

0=0

since both sides are 0=0, we end up into true statement it means it has infinite many solutions.

so correct answer is infinitely many solutions

this is not the answer this is just a question. is this middle school math?

step-by-step explanation: