Question

(DESPERATE PLEASE HURRY)
question down below
please show the work

Answer 1

`\boxed{ \sf \; x = 192}`

Explanation:

Given equation:

`\tt \: 16 = \cfrac{x}{12}`

We need to find the value of x.

Solution:

`\tt \implies16 = \cfrac{x}{12}`

Multiply both sides by 12:

`\tt \implies16 * \sf12 = \tt \cfrac{x}{12} \sf * 12`

Multiply the LHS:

`\tt \implies192 = \cfrac{x}{12} * \sf12`

Now, Cancel the RHS:

• Cancel 12(which is on the denominator) and cancel 12(which is multiplied by x/12):

`\tt \implies192 = \cfrac{x}{ \cancel{12}} * \cancel{12}`

`\tt \implies192 = \cfrac{x}{1} * 1`

`\tt \implies192 = x`

Flip the equation:

`\implies \tt \: x = 192`

We're done!

Hence, the value of x would be 192.

`\rule{225pt}{2pt}`

I hope this helps!

Let me know if you have any questions.

Answer 2

x = 192

Explanation:

16 = x/12

Multiply each side by 12

16*12 = x/12 *12

192 = x