Question

W=A/3 What does A equal?

Answer 1

`\huge\boxed{\bf\:A = 3W}`

Explanation:

If
`\sf\:W = \frac { A } { 3 }`, then A = ?

At first let's shift the the term 'W' to the LHS & A/3 to the RHS to bring the equation in the standard form.

`\sf\:(A)/(3)=W`

Now, we know that, A/3 is the same as ⅓ A. Then,

`\sf\:(1)/(3)A=W`

By multiplting both sides by 3..

`\sf\:((1)/(3)A)/((1)/(3))=(W)/((1)/(3)) \\\sf\: A=(W)/((1)/(3))`

Divide
`\sf\:(W)/((1)/(3))` by its reciprocal.

`\sf\:A=(W)/((1)/(3)) \\ \sf\:A = (3W)/(1)\\`

So, the value of A is
`\downarrow`

`\boxed{\bf\:A = 3W}`

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