The regular polygon pictured here is partially hidden. How many sides does it have if each exterior angle equals 15°? A. 12 B. 24 C. 10 D. 22
@ranga
\(\bf \textit{exterior angle}\times \textit{sides}=360^o\implies \textit{sides}=\cfrac{360^o}{\textit{exterior angle}}\)
The sum of all the exterior angles of a polygon adds to 360 degrees. Assume there are n sides to the polygon. Diagram shows each exterior angle = 15 For n sides it will be 15 x n Equate 15n to 360 and solve for n.
24?
Yes.
can you help me with a few other things to please?
I will try.
Determine whether parallelogram JKLM with vertices J(-1, 1), K(4, 1), L(4, 6) and M(-1, 6) is a rhombus, square, rectangle or all three. A. rhombus B. square C. rectangle D. rhombus, square and rectangle
Draw a sketch and locate those points first. You can use the Draw button under the reply box.
|dw:1382986738193:dw| i know forsure it isnt B cause i got it wrong so im kind of thinking it is A
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