Dividing by 2, we have S/2=lw+lh+wh. After that, we subtract lh from both sides to get S/2-lh=lw+wh. Next, we divide both sides by w to get (S/2)/w=l+h. Next, we divide by S/2 to get 1/w=(l+h)/(S/2). Lastly, we multiply by w and divide by (l+h)/(S/2) to get w=(S/2)/(l+h)
The answer is B.) one
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One pair of opposite sides both parallel and congruent implies a parallelogram.
The expression (n+3) represents the measure of an exterior angle of a regular octadecagonal.
