Question

x square represents x times x than what does x root represents?​

Answer 1

Answer:

write this question properly dude

Answer 2

Answer:

x(x^1/2) → x has a power of 1…simply add exponents of 1 and 1/2

(x^1)(x^1/2) → finding a common denominator of 2

(x^1(2)/2) (x^1/2) → continue by adding the numerators of the exponents x

(x^2/2)(x^1/2) → like terms multiplied together, their exponent are added

x^(2/2+1/2)

x^(1+1/2)

x ^3/2 !!!

= square root of x cubed or √x^3 !!!

Remember x^1/2 = square root of x or index of 2

Remember x^1/3 = cubed root of x or index of 3

Remember x^1/4 = fourth root of x or index of 4

In the above case we have:

x^3/2 = x^(3×1/2) = (x^3)^1/2 = √x^3

it’s got many names / aliases

x * sqrt(x) = x^(3/2) =third_root_of_x_squared = cube_of_square_root_of_x = sqrt(x)^3 = …

or you could go more aggressively

…=sixth root of the fourth power of x = ….

or an infinity of other concocted expressions …