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CAN YOU DRAW A REGULAR POLYGON WITH EACH OF IT"S ANGLE IS EQUAL TO 47? |
| The measure of the interior angle of a regular polygon is: theta = (n - 2) * 180 / n. So for our case, we have: 47 = (n - 2) * 180 / n. 47n = 180n - 360 -133n = -360 n = 360/133 As 360/133 is not an integer, we conclude that there is no regular polygon with interior angle 47. |
