The answer to this math question about simplifying this given fraction expression for
is C). 3Β² or evaluated as 9.
Step-by-step explanation: Here are 3 steps in order to simplify a given basic fraction expression for ![\frac{3^{3} * 3^{3}}{3^{4}}:](/tpl/images/0144/8644/51179.png)
Step 1. When we multiply the given base and the given exponent, first, we'll need to add the exponents together for 3 that looks in the equation form like this: ![\frac{3^{3+3}}{3^{4}} = \frac{3^{6}}{3^{4}}.](/tpl/images/0144/8644/5648d.png)
Step 2. After we add the exponents together for 3 in order to multiply the given base and the given exponent, next, when we divide the given base and the given exponent, we'll need to subtract the exponents for 6 and 4 that looks in the equation form like this: 3βΆβ»β΄ = 3Β².
Step 3. Finally, after we subtract the exponents for 6 and 4 in order to divide the given base and the given exponent, and therefore, in conclusion, your answer to this math question about simplifying this given fraction expression for
is 3Β².
You could also evaluate the given basic math expression for the base and the exponent for 3 and 2, and therefore your answer to this math question about simplifying this given fraction expression for
![\frac{3^{3} * 3^{3}}{3^{4}}](/tpl/images/0144/8644/0f4ed.png)
is 9.
I hope that my full given answer with my full given step-by-step explanation is very helpful to your own math question about simplifying this given fraction expression for
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Jason Ta,
The Ambitious of The And The Role of The TDSB And WHCI Student of The High School.