00:01
The first three interior angles of a quadrilateral measure 54, 86 degrees, and 70 degrees, respectfully.
00:07
What is the measure of the fourth angle? so what you would have to do is you would have to take 360 degrees because that's a total angle measures of a quadrilateral for interior.
00:17
Then subtract 54 minus 86 minus 70.
00:21
And the answer that you would get is 150.
00:24
So a is your answer.
00:26
What is the sum of the measures of the interior angles of a coin, which, is shaped, which is in the shape of an octagon.
00:33
Well, an octagon has eight sides.
00:35
So you would use the formula s equals n minus two times 180.
00:42
So i would have eight minus two, which equals six, multiply that by 180, and you would get 1080.
00:52
So two is c.
00:54
In figure one, the measurement of angle x is 140 degrees and the measurement of angle s is 155 degrees so it wants to know what the measurement of angle t is well i know that for all shapes the exterior angles when you add them together equal 360 degrees so if you take 360 and you subtract 140 and you subtract 155 then the answer that you would get is 65 degrees.
01:31
So c is your answer.
01:34
For number four, what is the measure of each interior angle of a regular dodecagon? so a dodecagon is 12 sides.
01:43
So i would use this same formula right here, n minus 2 equals 180.
01:48
So i would do 12 minus 2, which is 10.
01:52
And then i would multiply that by 180.
01:55
And what i got was 1 ,800.
01:58
100 then i had it wants to know what each angle measure is so i would divide that then by 12 and the answer that i got was d 150.
02:09
If the measure of each interior angle of a regular polygon is 108 degrees which of the following is the measure of the exterior angles...