The angle measurements in the diagram are represented by the following expressions. \qquad \blueD{\angle A} = \blueD{6x +18 ^\circ}∠A=6x+18
∘
start color #11accd, angle, A, end color #11accd, equals, start color #11accd, 6, x, plus, 18, degrees, end color #11accd \qquad \green{\angle B} = \green{x +93^\circ}∠B=x+93
∘
start color #28ae7b, angle, B, end color #28ae7b, equals, start color #28ae7b, x, plus, 93, degrees, end color #28ae7b

Solve for xxx and then find the measure of \greenD{\angle B}∠Bstart color #1fab54, angle, B, end color #1fab54:
\greenD{\angle B} =∠B=start color #1fab54, angle, B, end color #1fab54, equals
^\circ
∘

Problem

The angle measurements in the diagram are represented by the following expressions.

\qquad \blueD{\angle A=6x + 5^\circ}∠A=6x+5

∘

start color #11accd, angle, A, equals, 6, x, plus, 5, degrees, end color #11accd \qquad\green{\angle B=4x + 45^\circ}∠B=4x+45

∘

start color #28ae7b, angle, B, equals, 4, x, plus, 45, degrees, end color #28ae7b

Solve for xxx and then find the measure of \blueD{\angle A}∠Astart color #11accd, angle, A, end color #11accd:

\blueD{\angle A} =∠A=start color #11accd, angle, A, end color #11accd, equals

^\circ

∘

degrees

Step-by-step explanation:

Problem

The angle measurements in the diagram are represented by the following expressions.

\qquad \blueD{\angle A=6x + 5^\circ}∠A=6x+5

∘

start color #11accd, angle, A, equals, 6, x, plus, 5, degrees, end color #11accd \qquad\green{\angle B=4x + 45^\circ}∠B=4x+45

∘

start color #28ae7b, angle, B, equals, 4, x, plus, 45, degrees, end color #28ae7b

Solve for xxx and then find the measure of \blueD{\angle A}∠Astart color #11accd, angle, A, end color #11accd:

\blueD{\angle A} =∠A=start color #11accd, angle, A, end color #11accd, equals

^\circ

∘

degrees

the equation cos(35) =a/25 can be used to find the length of bc what is the length of bc? round to the nearest tenth

step-by-step explanation: