While simplifying some math work, Peter wrote on his paper that x3 • x3 • x3 • x3 equaled x3+ 3 + 3 +3 . Did Peter simplify his work correctly and completely to a final answer? Would Peter’s work be the same if he were to simplify x3 + x3 + x3 + x3?
Simplify the given expression to rational exponent form, justify each step by identifying the properties of rational exponents used. All work must be shown.
1 over the cube root of the quantity of x to the negative sixth power
Simplify the given expression to radical form, justify each step by identifying the properties of rat

Question

While simplifying some math work, Peter wrote on his paper that x3 • x3 • x3 • x3 equaled x3+ 3 + 3 +3 . Did Peter simplify his work correctly and completely to a final answer? Would Peter’s work be the same if he were to simplify x3 + x3 + x3 + x3? 
    Simplify the given expression to rational exponent form, justify each step by identifying the properties of rational exponents used. All work must be shown.
    1 over the cube root of the quantity of x to the negative sixth power
    Simplify the given expression to radical form, justify each step by identifying the properties of rat

anonymous · Answer

yes peter's work is right in the first case

atlas · Answer

Hey your question would be much clearer if you use 'equation' tool. Right now your question can have multiple meanings

zepdrix · Answer

$$\Large x^3\cdot x^3\cdot x^3\cdot x^3\quad=\quad x^{3+3+3+3}$$ `Did Peter simplify his work correctly`, yes.
`and completely to a final answer?` No, it can be simplified further.

anonymous · Answer

since 3+3+3+3=12 lol