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a^14/3 x a^5/6= Use the law of exponents to simplify
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\[x^n\times x^m=x^{n+m}\]
the exponents are fractions what do i do
to add these fractions \[\frac{14}3+\frac{5}{6}\] convert the first fraction to 6ths
16/6+5/6
\[\frac{14}3=\frac{14}3\times1=\frac{14}3\times\frac22=\frac{14\times2}{3\times2}\]
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28/6+5/6
33/6
Yes!
so what is your final answer?
11/2
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yeahs, so a^(14/3) * a^(5/6) =
11/2
\[\large a^{8/3} \times a^{5/6}=a^{(14/3+5/6)}\\ \large\qquad\qquad=a^{(28/6+5/6)}\\\large\qquad\qquad=a^{(28+5)/6}\\\large\qquad\qquad=a^{33/6}\\\large\qquad\qquad=a^{11/6}\]
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