Chapter 13.2, Problem 21AR

To determine

To simplify. Use only positive exponents $\left(3y^2\right)\left(2y^4\right)$.

Answer to Problem 21AR

The required solution is $\left(3y^2\right)\left(2y^4\right)=6y^6$ .

Explanation of Solution

Given information: The number is $\left(3y^2\right)\left(2y^4\right)$ .

Calculation: The required solution is obtained as,

Multiply the term.

  $\begin{array}{l}\left(3y^2\right)\left(2y^4\right)\\ =2\cdot 3\cdot y^2\cdot y^4\\ =6y^6\end{array}$

Hence, the required solution is $\left(3y^2\right)\left(2y^4\right)=6y^6$ .