The square root of x to the 8th power is x to the 4th power. This is because when you take the square root of a number raised to an exponent, you divide the exponent by 2. In this case, 8 divided by 2 is 4, so the square root of x to the 8th power is x to the 4th power.
There is no "8 square root" of something. You can calculate the square root, or the 8th. root, of something.
The same as the 8th decimal place of Pi itself.
Let the coefficient by 'x' Hence its square root is x^(1/2) or x^(0.5) Then the square root again is [x^(1/2)]^(1/2) Third time over {[x^(1/2)]^(1/2)}^(1/2) Now the rules of indices are [x^(n)[^(m) = x^(nm) When terms are 'nested' , multiply together. Also x^(n) X x^(m) = x^(n+m) x^)n) / x^(m) = x^(n-m) However, the first rule (nesting) applies in this case, when you multiply the indices together/ Hence x^(1/2 X 1/2 X 1/2) = x^(1/8) , Which is the 8th root.!!!!!
8 to the 8th power
2n4
The square root of (36x)8 = (36x)4 The square root of 36x8 = 6x4
3r4, -3r4
Let the coefficient by 'x' Hence its square root is x^(1/2) or x^(0.5) Then the square root again is [x^(1/2)]^(1/2) Third time over {[x^(1/2)]^(1/2)}^(1/2) Now the rules of indices are [x^(n)[^(m) = x^(nm) When terms are 'nested' , multiply together. Also x^(n) X x^(m) = x^(n+m) x^)n) / x^(m) = x^(n-m) However, the first rule (nesting) applies in this case, when you multiply the indices together/ Hence x^(1/2 X 1/2 X 1/2) = x^(1/8) , Which is the 8th root.!!!!!
The square root of x to the 8th power is x to the 4th power. This is because when you take the square root of a number raised to an exponent, you divide the exponent by 2. In this case, 8 divided by 2 is 4, so the square root of x to the 8th power is x to the 4th power.
the 11th root of 10 to the 8th power is 5.336
There is no "8 square root" of something. You can calculate the square root, or the 8th. root, of something.
123 because 1232 = 15129
The same as the 8th decimal place of Pi itself.
8 to the 8th power
Answer: 1.66827985773
gcf(16x8, 24x7) = 8x7 16x8 = 8x7 x 2x 24x7 = 8x7 x 3