Suppose sqrt(16) = x and cuberoot(16) = y, then
then x^2 = 16 = y^3 so that
x^(2/3) = y
x = y^(3/2).
square it and cube it
The square root of 16 is 4. When you cube this result, you calculate (4^3), which equals 64. Therefore, the final answer is 64.
The cube root of 16, which is 2.52 approx.The cube root of 16, which is 2.52 approx.The cube root of 16, which is 2.52 approx.The cube root of 16, which is 2.52 approx.
sqrt(16) = 4 4^(3) = 64 This can algebrically be shortened to 16^(3/2)
No, it's not. The cube root of 16 is just under 2.52
square it and cube it
The square root of 16 is 4. When you cube this result, you calculate (4^3), which equals 64. Therefore, the final answer is 64.
The square root of 16 is 4 and 4 cubed is 16x4=64
The cube root of 16, which is 2.52 approx.The cube root of 16, which is 2.52 approx.The cube root of 16, which is 2.52 approx.The cube root of 16, which is 2.52 approx.
the square root of x*x is x if there is a 3 then a square root it is acutally cube root. the cube root of x*x*x is x if there is a 4 then a check symbol then that is fourth root. the fourth root of x*x*x*x is x. the square root of 16 is 4(4*4=16). the fourth root of 16 is 2(2*2*2*2=16).
sqrt(16) = 4 4^(3) = 64 This can algebrically be shortened to 16^(3/2)
Answer in short: cube root of volume. Side length of a cube is the cube root of the volume of the cube or the square root of the area of one of its sides. Examples: A cube of volume 64 has a side length of 4, and a side area of 16. A cube is a symmetrical three dimensional object.
No, it's not. The cube root of 16 is just under 2.52
cube root of 64 = 4 4 x 4 = 16, and 16 x 4 = 64 4 cube = 64
64
The square root of 4 is 2 The cube root of 8 is 2 The quartic root of 16 is 2 The quantic root of 32 is 2 The 6th root of 64 is 2
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