The square numbers that divide exactly into 180 are as follows :- 1² (x 180) = 180 2² (x 45) = 180 3² (x 20) = 180 6² (x 5) = 180. . . . . so 36 being 6² is the largest square number. However, this result can be obtained from the prime factors of 180 which are :- 2² x 5 x 3² . . . . . . the squared numbers are 2 & 3. So 2x3 = 6 is the largest number that when squared, becoming equal to 36, divides exactly into 180.
he made the theorem C squared = A squared + B squared and A squared = C squared - B squared or B squared = C squared - A squared
9 squared is 81 and 16 squared is 256
T squared is T times T. T squared and T squared appears to be the addition of T squared with itself. That answer would be 2T squared or 2T^2
104
8y squared + 52y - 180
51.5 x 180 =
No, but 14 squared is 196 and 13 squared is 169 those are the nearest square numbers.
2 squared 3 squared 5 or 180
90 x 90 = 8100
Width of rectangle: 180/15 = 12 cm
1125
The square numbers that divide exactly into 180 are as follows :- 1² (x 180) = 180 2² (x 45) = 180 3² (x 20) = 180 6² (x 5) = 180. . . . . so 36 being 6² is the largest square number. However, this result can be obtained from the prime factors of 180 which are :- 2² x 5 x 3² . . . . . . the squared numbers are 2 & 3. So 2x3 = 6 is the largest number that when squared, becoming equal to 36, divides exactly into 180.
well the diameter will be 90 and the radius is obviously 180, so you will need to take pie radius squared to find the area, simply press the pie button on your calculator then 180 and then the square button :)
Angle A + Angle B + Angle C = 180 degrees. If one angle equals 90 degrees then it is a right triangle and the lengths of the sides are in a ratio such that A squared plus B squared equals C squared (Pythagorean Theorem)
x2 + 24x +180 = 0 By using the quadratic equation, you can find that x = -12 + 6i or x = -12 - 6i
Sum of exterior angles: 360 degrees Sum of interior angles: 180 degrees The square of its hypotenuse is equal to the sum of its base squared plus its height squared.