Two reasons. Divisibility was important to ancient mathematicians. 360 is divisible by all numbers to 10, other than 7; plus a lot more larger numbers. The second is that the earth took just around 360 days to orbit the sun.
From a high level of divisibility we have now moved to a situation where, in advanced mathematics, the measure of one full turn is 2*pi, not even a rational number.
Because the problem is that a full turn is 360 degrees, then of course the fraction for 1 degree would making to being as: 1/360. By words, that fraction is: one over three hundred sixty.
It is 1.5*360 = 540 degrees
180, because a full circle is 360 degrees. 360-180=180
In one full turn, which is 360 degrees, there are exactly four right angles. Each right angle measures 90 degrees, so when you multiply 90 degrees by 4, you get 360 degrees. Therefore, one full turn encompasses four right angles.
It is 90 degrees of the circle's circumference which has a full turn of 360 degrees.
360 degrees is one full turn- a complete circle.
1/360 There are 360 degrees in a full turn
One sixth of a full turn is equal to 360 degrees divided by 6, which equals 60 degrees. This is because a full turn represents 360 degrees, and when you divide it into six equal parts, each part is 60 degrees.
one full turn is 360 degrees so that would be 360 x 2/3 = 240º
Because the problem is that a full turn is 360 degrees, then of course the fraction for 1 degree would making to being as: 1/360. By words, that fraction is: one over three hundred sixty.
It is 1.5*360 = 540 degrees
180, because a full circle is 360 degrees. 360-180=180
In one full turn, which is 360 degrees, there are exactly four right angles. Each right angle measures 90 degrees, so when you multiply 90 degrees by 4, you get 360 degrees. Therefore, one full turn encompasses four right angles.
2 full turns, if one turn is 360 degrees.
There are 1.5 times 360 = 540 degrees
It is 90 degrees of the circle's circumference which has a full turn of 360 degrees.
It is: 1.5 times 360 degrees = 540 degrees