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How do you raise a complicated fraction like 5x^4/4y^8 to the power of -2?
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the rules dont change by complexity
\[(B^m)^n=B^{m\ *\ n}\]
But those aren't negative...
they are "any" numbers
So I just add negative two the exponents already present?
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\[(\frac{5\ x^4}{4\ y^8})^{-2}\] \[\frac{(5)^{-2}\ (x^4)^{-2}}{(4)^{-2}\ (y^8)^{-2}}\] \[\frac{5^{-2}\ x^{4(-2)}}{4^{-2}\ y^{8(-2)}}\] \[\frac{5^{-2}\ x^{-8}}{4^{-2}\ y^{-16}}\] and flip as needed
Okay, times them - and 'flip as needed', flip to get the exponents to be positive?
yep
Okay! Thank you!
youre welcome
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