Use properties of exponents to simplify the given expression. First express the answer in exponential form. Then evaluate the expression.
3^2 3^3=
Using the properties of exponents, when we multiply two exponential expressions with the same base, we add the exponents:
3^2 * 3^3 = 3^(2+3)
Now add the exponents:
3^5
Now evaluate the expression:
3^5 = 243
So, 3^2 * 3^3 = 243.
To simplify the given expression, you can use the properties of exponents. The property states that when you multiply two exponential expressions with the same base, you can add their exponents.
First, express the answer in exponential form:
3^2 * 3^3 = (3 * 3)^(2+3)
Simplifying further:
3^2 * 3^3 = 9^5
So, the expression 3^2 * 3^3 expressed in exponential form is 9^5.
To evaluate the expression, you can calculate 9^5:
9^5 = 9 * 9 * 9 * 9 * 9 = 59049
So, the evaluated value of the expression 3^2 * 3^3 is 59049.
To simplify the given expression, we can apply the properties of exponents, specifically the product rule, which states that when multiplying two exponential expressions with the same base, you can add their exponents.
First, let's express the expression in exponential form. We have 3^2 multiplied by 3^3.
In exponential form, 3^2 can be written as 3 * 3, and 3^3 can be written as 3 * 3 * 3.
Now, let's combine the exponents by adding them:
3^2 * 3^3 = (3 * 3) * (3 * 3 * 3)
Simplifying further, we have:
= 9 * 27
To evaluate the expression, we multiply 9 by 27:
= 243
Therefore, the simplified expression in exponential form is 3^2 3^3 = 3^5, and its evaluated value is 243.