Rewrite using a single positive exponent.
4(to the ninth power)/4
4^8
To rewrite 4 to the ninth power divided by 4 using a single positive exponent, we can simplify it as follows:
4^9 / 4 = 4^(9-1) = 4^8
To rewrite the expression using a single positive exponent, we can simplify the expression first.
The expression given is:
4^9 / 4
To simplify, we need to apply the exponent rules. One of the rules states that when you divide two numbers with the same base, you subtract the exponents. In this case, the base is 4.
So, the expression becomes:
4^(9 - 1)
Simplifying further:
4^8
Therefore, the expression "4(to the ninth power)/4" can be rewritten as "4 to the eighth power".
Rewrite using a single positive exponent.
7^8/7^5
To rewrite the expression 7^8/7^5 using a single positive exponent, we can apply the exponent rule that states when dividing two numbers with the same base, you subtract the exponents.
So, the expression becomes:
7^(8 - 5)
Simplifying further:
7^3
Therefore, the expression 7^8/7^5 can be rewritten as 7^3.
Rewrite using a single positive exponent.
9^3/9
To rewrite the expression 9^3/9 using a single positive exponent, we can apply the exponent rule that states when dividing two numbers with the same base, you subtract the exponents.
So, the expression becomes:
9^(3 - 1)
Simplifying further:
9^2
Therefore, the expression 9^3/9 can be rewritten as 9^2.