Question

hi

Answer 1

@DanJS @Jamierox4ev3r

Answer 2

A

Answer 3

So you need to multiply those two measures together to get the Area

Answer 4

i dont know how

Answer 5

I mean i do but i get an answer of 12.something

Answer 6

\[\large \sqrt[3]{81}*3^{\frac{ 2 }{ 3 }}\]

to be able to multiply those together, they need to have the same bases, notice 81=3*3*3*3

\[\large \sqrt[3]{81}*3^{\frac{ 2 }{ 3 }}=\sqrt[3]{3^4}*3^\frac{ 2 }{ 3 }\]

Answer 7

oh so A

Answer 8

the roots are the same as the fraction exponents, sqrt(a)=a^(1/2)

\[\huge 3^{\frac{ 4 }{ 3 }}*3^{\frac{ 2 }{ 3 }}\]

Answer 9

Seeing 81 = 3*3*3*3 might be hard, but you must be knowing 81 = 9*9 ?

Answer 10

so im correct A

Answer 11

no, remember you have to add exponents when you multiply like bases together

Answer 12

\[\huge 3^\frac{ 6 }{ 3 }=3^2=9\]

Answer 13

i thought we multiply 4 and 2 .... well i guess we dont. Learned something new!! thanks dan

Answer 14

exponent raised to exponent, multiply
\[\huge [b^n]^m=b^{m*n}\]

multiplying same bases, add exponents
\[\huge b^m*b^n=b^{m+n}\]