Find the value of x in the diagram given that triangle LMN is congruent to the triangle RST.
PLEASE HELPPP ME!!!!

Answer:
x=8 y=19
Step-by-step explanation:
A triangle's angles should up to 180 degrees. With that being said, you can add up the two known angles, 93+63 = 156, so we only need 24 degrees to reach a true triangle. Considering that the unknown angle "3x" is the only angle left, then the equation would be 3x=24, so this means x=8. Then you plug in 8 inside 3x+y and we get 24+y. Since the triangle is congruent, then we must equal this phrase to the side's corresponding side on the other triangle. So it should look like 24+y=43, and after simplifying, you will get y=11
The value of x in the diagram given that triangle LMN is congruent to the triangle RST is; x = 8
From the attached image, we can see that since triangle LMN is congruent to triangle RST, then;
ST is congruent to MN
SR is congruent to ML
RT is congruent to LN
Thus;
180 - (93 + 3x) = 63 (since sum of angles in a triangle is 180°)
Thus;
180 - 63 - 93 = 3x
24 = 3x
x = 24/3
x = 8
Similarly;
3x + y = 43
3(8) + y = 43
24 + y = 43
y = 43 - 24
y = 19
Read more about congruent triangles at; https://brainly.com/question/7727792