exponent

Raise a to the 4th power then find the sum of the result and b Raise a to the 4th: a^4 Then get the sum of this and b a^4 + b

double 6 , divide the result by y ,then raise what you have to the 10th power Take this in pieces: Double 6 means multiply 6 by 2 --> 6(2) = 12 Divide the result by y: 12/y Then raise what you have to the 10th power: (12/y)^10

64 divided by the cube of y The cube of y means y raised to the 3rd power: y^3 64 divided by this: 64/y^3

raise the difference of 8 and v to the 7th power Difference of 8 and v 8 - v To the 7th power (8 - v)^7

4 times a number cubed decreased by 7 A number is denoted as an arbitrary variable, let's call it x x Cubed means raise x to the third power x^3 Decreased by 7 means subtract 7 x^3 - 7

evaluate 16 raised to 1/4 What number raised to the 4th power equals 16? 2, since 2 * 2 * 2 * 2 = 16

10 minus z to the 8th z to the 8th z^8 10 minus this: 10 - z^8

H minus 6 all cubed H minus 6 h - 6 All cubed means raise the entire expression to the 3rd power (h - 6)^3

the cube of t is less than 12 The cube of t t^3 is less than 12, we use the operator < t^3 < 12

7 subtracted from x cubed x cubed means x raised to the 3rd power x^3 7 subtracted from this x^3 - 7

raise 3 to the 8th power, then divide the result by t 3 to the 8th power 3^8 Divide the result by t 3^8/t Now, if they want you to evaluate 3 to the 8th, you have: 6,561/t

15 less than a number squared A number is denoted by an arbitrary variable, let's call it x. x Squared means we raise that number to a power of 2 x^2 15 less means we subtract x^2 -15

V to the 9th power means we use an exponent: v^9 Divide that result by u v^9/u

f to the 8th power: f^8 Multiply the result by g (f^8) * g