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Given the inscribed polygon, find the value of both
x. and
y.

{:[x=],[y=]:}

Given the inscribed polygon, find the value of both $x$ . and $y$ .\begin{align}x&=\y&=\end{align}

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Find derivatives of sine and cosine functions

Full solution

Q. Given the inscribed polygon, find the value of both

x

. and

y

.\begin{align*}x&=\y&=\end{align*}

Identify properties of inscribed polygon: Step $1$ : Identify the properties of the inscribed polygon. Since the problem doesn't specify the type or number of sides of the polygon, we assume it's a regular polygon inscribed in a circle. The values of $x$ and $y$ could be related to the angles or side lengths, but without additional information, we can't proceed with specific calculations.
Assume possible values for $x$ and $y$ : Step $2$ : Assume possible values for $x$ and $y$ based on common geometric properties. $\newline$ Let's assume $x$ and $y$ represent the lengths of sides of the polygon. If it's a regular polygon, all sides (and thus $x$ and $y$ ) would be equal. However, without knowing the number of sides or any angles, we can't calculate the exact values.

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