Find the value of s in the interval $$ \left[0, \frac{\pi}{2}\right] $$ that satisfies the given statement. cos $$ s=0.7433 $$ a $$ =\square $$ radians (Round to four decimal places as nepded.)

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To find the value of $$ s $$ in the interval $$ \left[0, \frac{\pi}{2}\right] $$ that satisfies the given statement, we need to find the angle whose cosine is 0.7433.

Given:
$$ \cos(s) = 0.7433 $$

We can use the inverse cosine function to find the value of $$ s $$ in the given interval.

$$ s = \cos^{-1}(0.7433) $$

Now, we can calculate the value of $$ s $$ using a calculator or a trigonometric table.
Calculate the value by following steps:
- step0: Calculate:
  $$\arccos\left(0.7433\right)$$
The value of $$ s $$ in the interval $$ \left[0, \frac{\pi}{2}\right] $$ that satisfies the given statement is approximately 0.7328 radians.

Therefore, the value of $$ a $$ in radians is approximately 0.7328.
$$ a \approx 0.7328 $$ radians

Find the value of s in the interval \( \left[0, \frac{\pi}{2}\right] \) that satisfies the given statement. cos \( s=0.7433 \) a \( =\square \) radians (Round to four decimal places as nepded.)

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