Discovering the Angle: Solving for sin^(-1)(√2/2)

Sin^-1(√2/2)

To find the value of sin^(-1)(√2/2), we need to find the angle whose sine is (√2/2)

To find the value of sin^(-1)(√2/2), we need to find the angle whose sine is (√2/2). In other words, we are looking for an angle θ such that sin(θ) = √2/2.

We know that sin(45°) = √2/2. This means that sin^(-1)(√2/2) = 45°.

In terms of radians, we can also find that sin^(-1)(√2/2) = π/4.

So, sin^(-1)(√2/2) is equal to both 45° and π/4.

More Answers:

Understanding the Functionality and Properties of the Tangent Function in Mathematics
What is the angle whose sine is 1? Find the value of sin^-1(1) and understand its significance in trigonometry.
Exploring the Value of sin^-1 (√3/2): Finding the Angle Whose Sine is (√3/2)

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