If a triangle ABC has angle A = 52°, side a = 178, side b = 234, then what is the measure of the angle B?

-B=117.7°

-B=62.3°

-B=117.7° or 62.3°

-No Solution

Question

Mathematics

Pamela Charles

25 February, 09:10

If a triangle ABC has angle A = 52°, side a = 178, side b = 234, then what is the measure of the angle B?

-B=117.7°

-B=62.3°

-B=117.7° or 62.3°

-No Solution

+3

Answers (1)

Know the Answer?

Alma Oconnell · Answer 1

We are asked to solve for the angle of B such the given values of the triangle are enumerated below:

A = 52°

a = 178

B = ?

b = 234

To solve the angle of B, we need to apply law of sines such as the solution below:

sin A / a = sinB / b

sin52° / 178 = sinB / 234

sin52*234/178 = sinB

1.036 = sinB

B = no solution or syntax error

The answer is "No solution".

If a triangle ABC has angle A = 52°, side a = 178, side b = 234, then what is the measure of the angle B?-B=117.7°-B=62.3°-B=117.7° or 62.3°-No Solution

If a triangle ABC has angle A = 52°, side a = 178, side b = 234, then what is the measure of the angle B?

-B=117.7°

-B=62.3°

-B=117.7° or 62.3°

-No Solution