Mathematics: Given sin B = .45 find angle B in radians. Round your answer to the nearest hundredth.

Given sin B = .45 find angle B in radians. Round

thawkins79

23.01.2022

We get the value of Sin B=0.45 in radians which is equal to $0.15\pi$

Step-by-step explanation:

Given that,

Sin B=0.45

To find:- find angle B in Radians.

So,

To find the Angle B needs to take $Sin^{-1}$ . Sin has a range [-1,1] for all $\theta$ ∈.

Sin B=0.45

$B=Sin^{-1} (0.45)$

B=26.74

Thus angle B=26.74 is in degree.

Here, converting the degree into radian we find,

$Radian = degree \times \frac{\pi}{180}$

⇒ $B= 26.74 \times \frac{\pi}{180}\ Rad$

⇒ $B = 0.15\pi\ Rad$

Therefore,

We get the value of Sin B=0.45 in radians which is equal to $0.15\pi$ .

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mythic61

12.04.2023

1.44

Step-by-step explanation:

Divide 11 by 25 and then add the 1 out front.

11/25 = .44

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