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What is the area of the shaded region below? Assume the hexagon is regular. Use your calculator and round your final answer to the nearest hundredth.
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Find the area of the hexagon.
\(\sf A = \dfrac{6ar}{2}\) Where 'a' is the side length and 'r' is the apothem length.
\[SO? THAT WOULD BE a=\frac{ 1 }{ 2 }(6 \times20)(17.32)\]
So we have: \(\sf A = \dfrac{6(20)(17.32)}{2}\)
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No, that's a different formula for the heptagon.
ohhh
What do you get?
hold up
how do i solve that hahah?
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Multiply 6 * 20 * 17.32 then divide by 2.
oh....
1039.2
Yes, now find the area of the rectangle and subtract it form that. A = lw A = (20)(16)
719.2
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Correct, that's our answer.
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