I really need help please! What is the simplified expression for \frac { 3^(-4)*2^(3)*3^(2) }{ 2^(4)*3^(-3) } (a) (3)/(2) (b) (3^(2) )/(2^(2)) (c) ( 3^(2))/(2) (d) ( 2^(4))/(3)<…

Question

I really need help please!

What is the simplified expression for
`\frac { 3^(-4)*2^(3)*3^(2) }{ 2^(4)*3^(-3) }`
(a)
`(3)/(2)`
(b)
`(3^(2) )/(2^(2))`
(c)
`( 3^(2))/(2)`
(d)
`( 2^(4))/(3)`

Answer 1

Simple...

you have:
`( 3^(-4)* 2^(3)* 3^(2) )/( 2^(4)* 3^(-3) )`

Multiply it out-->>


`(8)/(9)`÷
`(16)/(27)`

=
`(3)/(2)` (A)

Thus, your answer.