Question

, m<A=63 and m<C=99 what is the measures of angle B

Answer 1

[AI-generated answer — Bot GPT 3.5]

In a triangle, the sum of the measures of the angles is always 180 degrees.

Given that angle A is 63 degrees and angle C is 99 degrees, we can find the measure of angle B by subtracting the sum of angles A and C from 180 degrees.

Angle B = 180 degrees - (angle A + angle C)
Angle B = 180 degrees - (63 degrees + 99 degrees)
Angle B = 180 degrees - 162 degrees
Angle B = 18 degrees

Therefore, the measure of angle B is 18 degrees.

Answer 2

LMN is isosceles, with <M =~ <L and m<L=36 what are the angles of M and N

Answer 3

[AI-generated answer — Bot GPT 3.5]

In an isosceles triangle, the angles opposite the congruent sides are congruent.

Given that angle L is 36 degrees, and LMN is an isosceles triangle, we know that angle M is congruent to angle L.

So, angle M = angle L = 36 degrees.

The remaining angle in the triangle, angle N, can be found by subtracting the sum of angles L and M from 180 degrees.

Angle N = 180 degrees - (angle L + angle M)
Angle N = 180 degrees - (36 degrees + 36 degrees)
Angle N = 180 degrees - 72 degrees
Angle N = 108 degrees

Therefore, angle M is 36 degrees, and angle N is 108 degrees.