find the value of s in the interval 0, π/2 that satisfies the given statement. tan s = 0.8892 s = □ radians…

find the value of s in the interval 0, π/2 that satisfies the given statement. tan s = 0.8892 s = □ radians (round to four decimal places as needed.)

find the value of s in the interval 0, π/2 that satisfies the given statement. tan s = 0.8892 s = □ radians (round to four decimal places as needed.)

Answer

Explanation:

Step1: Recall inverse - tangent function

We know that if $\tan s = x$, then $s=\arctan(x)$. Here $x = 0.8892$.

Step2: Calculate the value of $s$

Using a calculator in radian mode, $s=\arctan(0.8892)$.

Step3: Round the result

Rounding the result to four decimal places.

Answer:

$0.7118$