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1 vote
Solve for x.

A) x = 4tan56°

B) x = 4sin34°

C) x = 4tan34°

D) x = 4sin56°

E) x = 4cos34°

Solve for x. A) x = 4tan56° B) x = 4sin34° C) x = 4tan34° D) x = 4sin56° E) x = 4cos-example-1

2 Answers

5 votes
The answer is C. Hope that helped!
User Ggradnig
by
5.8k points
1 vote

Answer:

The correct answer is option C.

Explanation:

Given : Right angled triangle along with base angle of 34° and base equal to 4.

θ = 34°

To find = x = perpendicular

Solution:

According to trigonometric ratios:


\tan \theta =(Perpendicular)/(Base)


\tan 34^o=(x)/(4)


x=4* \tan 34^o


\tan 34^o=0.6745


x=4* 0.6745=2.70

User VolkerK
by
5.6k points