Question

∠1 and angle, 2∠2 are complementary angles. If m, angle, 1, equals, left bracket, 2, x, plus, 23, right bracket, degreesm∠1=(2x+23)
∘
and m, angle, 2, equals, left bracket, 4, x, plus, 25, right bracket, degreesm∠2=(4x+25)
∘
, then find the measure of angle, 2∠2.
Answer
Attempt 1 out of 2

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Answer 1

∠1 and angle, 2∠2 are complementary angles. If m, angle, 1, equals, left bracket, 6, x, plus, 18, right bracket, degreesm∠1=(6x+18)
∘
and m, angle, 2, equals, left bracket, 3, x, minus, 9, right bracket, degreesm∠2=(3x−9)
∘
, then find the measure of angle, 1∠1.
Answer
Attempt 1 out of 2

Answer 2

∠1 and angle, 2∠2 are complementary angles. If m, angle, 1, equals, left bracket, x, minus, 15, right bracket, degreesm∠1=(x−15)
∘
and m, angle, 2, equals, left bracket, 3, x, minus, 19, right bracket, degreesm∠2=(3x−19)
∘
, then find the measure of angle, 1∠1.
Answer
Attempt 1 out of 2

Answer 3

∠1 and angle, 2∠2 are vertical angles. If mangle, 1, equals, left bracket, 7, x, minus, 18, right bracket, degrees∠1=(7x−18)
∘
and mangle, 2, equals, left bracket, 6, x, minus, 8, right bracket, degrees∠2=(6x−8)
∘
, then find the measure of angle, 1∠1.
Answer
Attempt 1 out of 2

Answer 4

∠1 and angle, 2∠2 are supplementary angles. If m, angle, 1, equals, left bracket, 4, x, plus, 9, right bracket, degreesm∠1=(4x+9)
∘
and m, angle, 2, equals, left bracket, 3, x, minus, 4, right bracket, degreesm∠2=(3x−4)
∘
, then find the measure of angle, 2∠2.