In AABC, mzA= 58° and m2B= 459. Select the triangle that is similar to AABC.
O A. AXYZ, in which m2 X = 45° and
m2 Y= 103°
B. APQR, in which mZP= 58° and
mZR= 70°
C. AMNP, in which m2M= 58° and
m2 N= 103
D. AHIJ, in which mZH= 58° and
m2) = 77°

option b  

step-by-step explanation:

we know that

the distance from point n to lm in the figure is equal to the distance of the perpendicular line to lm that passes through the point n

so

the distance is equal to the segment no

> given problem

therefore

the distance from point n to lm is equal to

hey there! : )

4y < -4

we need to isolate y. we can do this by simply dividing both sides by 4.

4y ÷ 4 > -4 ÷ 4

simplify.

y > -1

5 - y > 0

once again, we need to isolate y, so we can start off by subtracting 5 from both sides.

5 - y - 5 > 0 - 5

simplify.

-y > -5

divide both sides by -1.

** remember that when dividing any side by a negative, you must switch the sign! **

-y ÷ -1 < -5 ÷ -1

simplify.

y < 5

~hope i ! ~