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The expression ` (3^(1/3))/(3^(-2/3))` has to be simplified. Use the property `a^x/a^y = a^(x - y)`
=> `3^(1/3 - (-2/3))`
=> `3^(1/3 + 2/3)`
The expression `(3^(1/3))/(3^(-2/3)) = 1`
The answer is 27.
Here is how I solved the problem:
- Look at BEDMAS (brackets,exponents,division,multiplication,addition and subtraction in that order).
- BEDMAS says that you have to start with the first bracket
- Since exponents is next in BEDMAS, you have to solve 3^1 which is 3.
- Then division comes next. 3/3=1
- Follow BEDMAS and do the same for the second bracket.
- Write down the answer after solving for the second bracket. (answer should be a long decimal)
- Then do 1/answer in second bracket
- Your final answer should be 27.
Here is an easier way to solve the problem: if you have a good scientific calculator that follows BEDMAS, you can type the question like it is and you will get the right answer.
Please let me know if this helped you.
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