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A rose garden is formed by joining a rectangle and a semicircle, as shown below

A rose garden is formed by joining a rectangle and a semicircle, as shown below-example-1

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P=83.12ft

1) This is a matter of finding the Perimeter. Note that the semicircle perimeter is given by:


P_(semicicle)=(2\pi r)/(2)=\pi r

2) So for this garden, we can tell the formula that yields the perimeter is:


\begin{gathered} P=2b+h+\pi r,r=(16)/(2)=8 \\ P=2(21)+16+3.14\cdot8 \\ P=83.12ft \end{gathered}

Note that there are two "bases" and one height and a semicircle.

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User Rex Whitten
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