The parts of this problem concern exponentiation. You know that $3^5$ is the product of five 3's, that is, $3^5=3\times 3\times 3\times 3\times 3=243$.   We will say that $3^5$ is the base-exponent form of that number, i.e, $3$ is the base and $5$ is the exponent. To avoid confusion, when we have two or more numbers in base-exponent form multiplied together we will separate them by multiplication signs ( $\times$).   For example if we want to express $5\times 5\times 5\times 5\times 5\times 5\times x\times x$ we write $5^6\times x^2$, but since you cannot make a $\times$ symbol in the answer box, you should write (5^6)( x^2) .
Some questions will have answers that involve exponents and so you will need to know how to create your answers to these questions. Here we will use the ^ symbol (which is over the 6 on most keyboards). For example, you should write 3^5 when you want to say that the answer is $3^5$.

To write $7\times 7\times 7\times 7$ as an answer in base-exponent form you should write

To write $2\times 2\times 3\times 3\times 3\times 3 \times 3\times y \times y$ as an answer in base-exponent form you should write

Evaluate each of the following expressions.

$2^3$=

$2^5$=

$2^6$=

$2^3\times 2^3$ =

Write the following product in base-exponent form.

$(2\times 2\times 2)(2\times 2\times 2)$=

Looking at the evidence above we can see that when we multiply two numbers in base-exponent form, if the numbers have the same base our answer has the same base but we must the exponents. (answer with the word $add$ or the word $multiply$).

Multiply the following pairs of numbers and leave your answer in base-exponent form.

$3^6\times 3^3$=

This one includes one more trick
$((3^5)(6^4))\times((3^4)(6^4))$=