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(2x)^-2
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\[\Large (2x)^{-2} \to \frac{1}{(2x)^2}\to \frac{1}{2^2x^2}\to \frac{1}{4x^2}\]
Ohhh thank you so much!!
No you drop the negative
@4thief : Explain.
@saifoo.khan you're right. It says your answer on the answer sheet
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What about (2x/3y) ^-3
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I did. But I get like 6 and 9 for the numbers but the answer is like 27 and 8
Where does the 27 come from..?
What will be the first step?
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Umm put the -3 on the bottom?
No. Whenever you get a problem with a negative exponent, always flip the fraction. This should be your first step.
Oh. Okay so 3y/2x but what about the 3?
Shouldn't it be 9y^3/6x^3
Now 3 stays the positive|dw:1355888854974:dw|.
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