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Use a calculator to find the values of the inverse function in radians. sin-1 (0.65)

2 Answers

4 votes

Answer:


\sin^(-1)(0.65)=0.7075

Explanation:

Given : Inverse function
\sin^(-1)(0.65)

To find : The values of the inverse function in radians?

Solution :

Write the inverse function
\sin^(-1)(0.65)

Using calculator we find the value of inverse function in radians is


\sin^(-1)(0.65)=0.7075

If the calculator calculate in degree the first find in degree and to convert into radian multiply its by
(\pi )/(180)

In degree,
\sin^(-1)(0.65)=40.5416

In radian,
\sin^(-1)(0.65)=40.5416* (\pi )/(180)=0.7075

Therefore, The value of inverse function is
\sin^(-1)(0.65)=0.7075

answered
User Jonathan Delean
by
7.3k points
4 votes
We are given the inverse function:
sin-1 (0.65)

We can use a scientific calculator to solve this. Make sure that the mode is in radians and not in degrees
So, the answer is
sin-1 (0.65) = 0.7076 which is in radians

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