To the nearest square unit, what is the area of the regular heptagon shown below? A. 1573 square units B. 2772 square units C. 792 square units D. 5545 square units
@josedavid
Where's this heptagon? Or give us its measurements.
I am adding it hold on
Don't see the heptagon
Okay :)
got pic?
i dont see the picture
Lol we established that everyone
srsly read the comments before you post
http://media.apexlearning.com/Images/201010/19/4a030d17-d1f1-46ef-ad73-24dd220c1488.gif
there you go
well then notice the apothem there? the line going from the side to the center also notice the length of one side? keep in mind that a HEPTAgon, means 7 sides if there are 7 sides, what's the perimeter of it? now, with that in mind, recall that \(\bf \textit{area of a regular polygon}=\cfrac{1}{2}\cdot apothem\cdot perimeter\)
That's pretty cool. I didn't know there was a formula for the area of a regular polygon given the apothem.
so the perimter is the base number
Conventionally, and less efficiently, I was thinking of breaking up that polygon into several triangles. Measure one of them, and multiply it by 6.
i think is a but make sure first
kk
No, the perimeter is teh base multiplied by 7.
perimeter of anything, is "how lengthy it is" the heptagon has 7 sides, add them all up, and that's how lengthy it's, and thus, that's its perimeter
ohh
so the perimeter is 145.6
so the awnsewer is A
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