How to simplify the expression (-3c^3 d^4 e^6) ^2
hint: \[\huge\rm (x^a y^b)^m = x^{a \times m}y^{b \times m}\]
use the rule for exponents - what Nnesha said
oh okay so it would be \[-3 c^{6} d ^{8} e ^{12} ?\]
cause you would multiply the 2 with all the rest right?
doont forget to include the coefficients in your calculations
-3 is raising to the 2nd power as wll
(-3)^2 = 9
-3 is same -3^1 \[\rm so (-3^1)^2= (-3)^{1 \times 2}\]
well i mean for the coefficients, wouldn't they be the letters?
so the answer is 9^2 c^6 d^8 e^12?
Cause there are no numbers
that was an example \[\huge\rm (x^a y^b)^m = x^{a \times m}y^{b \times m}\] everything which is inside the parentheses raising to the m power
If yes, would the final answer be \[9c^{6} d ^{8} e ^{6}\]
\[\huge\rm (e^6)^2 = e^{??}\]
oh i meant e^12
yes right
okay thank you
np
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