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OpenStudy (anonymous):
simplify (x^-2)^-12
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OpenStudy (anonymous):
well the answer choices are
A. x^-24
B. x^-14
C. x^14
D. x^24
OpenStudy (anonymous):
is it C ?
OpenStudy (anonymous):
The original expression is
\[(x^{-2})^{-12}\]
?
OpenStudy (anonymous):
yeah
OpenStudy (anonymous):
You are raising the x^(-2) to itself -12 times so you will need to multiply the terms (-2) and (-12)
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OpenStudy (anonymous):
Remember negatives by negative will turn positive
OpenStudy (anonymous):
I thought you just added them
OpenStudy (anonymous):
It is,
\[x^{-2} \times x^{-2} \times x^{-2}..\] 12 times
OpenStudy (anonymous):
but the 12 is negative so it it makes the -2 positive
OpenStudy (anonymous):
Yeah I thought x would stays the same and you just add the exponents which would make the answer x^14
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OpenStudy (anonymous):
Well multiply x^(-2), -12 times, you will see you are really adding 2 each time.
OpenStudy (anonymous):
so it's x^24
OpenStudy (anonymous):
That is if you are multiply
\[x^{-2} \times x^{-12} = x^{-14}\]
Which you are not
OpenStudy (anonymous):
Correct! it is x^24
OpenStudy (anonymous):
damn I got it wrong because I was running out of time and answered earlier . I got like 6 others wrong that were similar to as well .
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OpenStudy (anonymous):
You should ask be familiar with the concept before attempting a timed-session.
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