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What is a factor tree for 3960?
3960 1980,2 990,2,2 495,2,2,2 165,3,2,2,2 55,3,3,2,2,2 11,5,3,3,2,2,2
What number is a factor of 3960 and is divisible by 60?
60.
What is a factor of 3960 and a multiple of 5?
5,10,15,20,30,40,45,55,60,90,110,120,165,180,220,330,360,440,495,660,990, 1320,1980,3960
What is the prime factorization of 3960?
It is: 2*2*2*3*3*5*11 = 3960
What is the measure of the interior angles if the sum of the angles is 3960?
3960 divided by 180 = 22 22+2=24 3960 divided by 24= 165 The answer is 165 degrees
How many side does a polygon have if the sum of the measures of the interior angles is 3960 degrees?
Suppose the polygon has n sides Then sum of interior angles = (n-2)*180 degrees = 3960 degrees so n-2 = 3960/180 = 22 and so n = 24
What polygon has 3960 degrees?
20 sides. The interior angles of a polygon add up to 180(n-2). We solve: 180(n-2) = 3960 n-2 = 22 n-2(+2) = 22(+2) n=24
What is 3960 divided by 18?
220
What is 15840 divided by 4?
3960
What is 3960 fully reduced?
It is 3960: in its fully reduced, simplest form.
What number is a factor of 3960 and is divisible by 6?
6, 12, 18, 24, 30, 36, 60, 66, 72, 90, 120, 132, 180, 198, 264, 330, 360, 396, 660, 792, 990, 1320, 1980, 3960
How many sides would a polygon have if the measure of the interior angles is 3960 degrees?
20 sides. The interior angles of a polygon add up to 180(n-2). We solve: 180(n-2) = 3960 n-2 = 22 n-2(+2) = 22(+2) n=24
