Final answer:
The equivalent of sin⁻¹(tan(π/4)) in radians is π/2.
Step-by-step explanation:
The question asks for the equivalent of sin⁻¹(tan(π/4)) in radians.
To find this value, we can use the property that sin⁻¹(x) is equal to the angle whose sine is x.
Since tan(π/4) is equal to 1, sin⁻¹(tan(π/4)) is equal to sin⁻¹(1).
The sine function is equal to 1 at π/2 radians, so sin⁻¹(1) is equal to π/2 radians.
Therefore, the equivalent of sin⁻¹(tan(π/4)) in radians is π/2.