0. Review of Algebra

Determine whether each statement is true or false. If false, correct the right side of the equation. (y^2)(y^5) = y^7

Write 27^2/3 in radical form and evaluate.

In Exercises 1–14, multiply using the product rule.x•x³

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (c) ( 3x )^1/3

Evaluate each exponential expression in Exercises 1–22. (−2)^6

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (d) ( 3x )^-1/3

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (b) ( -3x )^-1/3

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (a) ( -3x )^1/3

In Exercises 1–20, use radical notation to rewrite each expression. Simplify, if possible.(-27)^⅓

In Exercises 1–20, evaluate each expression, or state that the expression is not a real number.___-√ 36

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (a) -3x^1/3

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (d) 3x^1/3

Match the rational exponent expression in Column I with the equivalent radical expression in Column II. Assume that x is not 0. (c) 3x^-1/3

In Exercises 4–6, evaluate each algebraic expression for the given value or values of the variable.6+2(x-8)³, for x=11

In Exercises 1–20, use radical notation to rewrite each expression. Simplify, if possible.-16^¼