What is the perimeter of the following composite figure? 21 yd 42 yd 47.13 yd 35.13 yd
12+9+12+pi*4.5=47.137
How do you find the area?
First remember (perimeter of circle = circumference) \[\large C = 2\pi r\]
What confuses me is , how to find the radius
We know that we have a rectangle with perimeter \[\large 12 + 9 + 12 + 9 = 42\] And as we can see...the semicircle has a diameter of 9 (because that is the side of the rectangle) so the radius would be half that...4.5
So we have \[\large 42 + \frac{2\pi r}{2} \rightarrow 42 + 4.5\pi = ?\]
perimeter mean total length of outer profile of the figure 12 and 9 are side of the rectangle but another half circle is there so , you have to half the perimeter of the circle , then sum all then you got 47.13.
Oh, the radius can be seen as |dw:1405367178259:dw| so that is the diameter of the semicircle...meaning the radius is half that side make sense now @Bookreader15
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