Question

2/3cy+8m =2f solve for c

Answer 1

Answer:

c = (3 f)/y - (12 m)/y

Step-by-step explanation:

Solve for c:

8 m + (2 c y)/3 = 2 f

Subtract 8 m from both sides:

(2 c y)/3 = 2 f - 8 m

Divide both sides by (2 y)/3:

Answer: c = (3 f)/y - (12 m)/y

Answer 2

The solution for c in the given equation is $c = \frac{3f-12m}{y}$

From the question,

The given equation is 2/3cy+8m =2f

To solve for c in the equation,

First, let us write the equation properly

The equation written properly is

$\frac{2}{3} cy+8m=2f$

Now, to solve for c

First, multiply through by 3

That is,

$3\times \frac{2}{3} cy+3\times 8m=3\times 2f$

This becomes

$2cy + 24m = 6f$

Now, subtract 24m from both sides of the equation

$2cy + 24m -24m = 6f -24m$

Then, we get

$2cy = 6f-24m$

Now, divide both sides of the equation by 2y

$\frac{2cy}{2y}= \frac{6f-24m}{2y}$

∴ $c= \frac{6f-24m}{2y}$

Then, we can write that

$c = \frac{2(3f-12m)}{2y}$

∴$c = \frac{3f-12m}{y}$

Hence, the solution for c in the given equation is $c = \frac{3f-12m}{y}$

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