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What is the simplified form of the expression? (m^3/4c^5)^4
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m^12/256c^20
sai that wasn't one of my answers ;/
THis involves using two the law of exponents. \[(a^{b})^{c} = a^{bc}\]\[(ab)^{c} = a^{c}b^c\] \[(\frac{m^{3}}{4c^{5}})^{4} = \frac{m^{3 \times 4}}{4^{4}{c^{5 \times 4}}} = \frac{m^{12}}{256c^{20}}\]I got the same thing.
would it still be right if it was written backwards? the closest i got was 256c^20/m^12
no that is wrong, it means you've reciprocated the answer which you shouldn't have: this is the solution: (m^3/4c^5)^4 raise each element to the power 4 hence: m^3*4 ; 4^4 ; and C ^5*4 m^12 ;256 and c^20 the answer will then be: m^12/ 256 c^20
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no i ended up getting it right
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