Question

Which expression is equivalent to 4f/3÷1/4f​

Answer 1

`\large\boxed{(4f)/(3)/(1)/(4f)=(16f^2)/(3)}`

Explanation:

`(4f)/(3)/(1)/(4f)=(4f)/(3)\cdot(4f)/(1)=((4f)(4f))/((3)(1))=(16f^2)/(3)`

Answer 2

`(16f^(2))/(3)` is the solution.

Explanation:

The given expression is in the form of

`(4f)/(3)/(1)/(4f)`

To solve this expression we will convert the sign of division into multiplication.

`(4f)/(3)* (4f)/(1)`

Now we will multiply the terms of numerator and denominator.

`=((4f)(4f))/(3* 1)`

`=(16f^(2))/(3)`

So the simplified form of the given expression is
`(16f^(2))/(3)`