Make k the subject of the relation y = (4m(k+x))/(k+2x).

Here are the solutions to the problems. 7. (a) (i) Step 1: Make k the subject of the relation y = (4m(k+x))/(k+2x). Multiply both sides by (k+2x): y(k+2x) = 4m(k+x) Step 2: Expand both sides of the equation. yk + 2xy = 4mk + 4mx Step 3: Gather terms containing k on one side and terms without k on the other side. yk − 4mk = 4mx − 2xy Step 4: Factor out k from the

Make k the subject of the relation y = (4m(k+x))/(k+2x).

Here are the solutions to the problems. 7. (a) (i) Step 1: Make k the subject of the relation y = (4m(k+x))/(k+2x). Multiply both sides by (k+2x): y(k+2x) = 4m(k+x) Step 2: Expand both sides of the equation. yk + 2xy = 4mk + 4mx Step 3: Gather terms containing k on one side and terms without k on the other side. yk − 4mk = 4mx − 2xy Step 4: Factor out k from the

Solved: Make k the subject of the relation y…

Here are the solutions to the problems.

7. (a) (i)

Make $k$ the subject of the relation $y = \frac{4m(k+x)}{k+2x}$ .
Multiply both sides by $(k+2x)$ :
$y(k+2x) = 4m(k+x)$
Expand both sides of the equation.
$yk + 2xy = 4mk + 4mx$
Gather terms containing $k$ on one side and terms without $k$ on the other side.
$yk - 4mk = 4mx - 2xy$
Factor out $k$ from the

Make k the subject of the relation y = (4m(k+x))/(k+2x).

Step-by-step solution

Make $k$ the subject of the relation $y = \frac{4m(k+x)}{k+2x}$ .

Expand both sides of the equation.

Gather terms containing $k$ on one side and terms without $k$ on the other side.

Factor out $k$ from the

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More Mathematics Questions

Make k the subject of the relation y = (4m(k+x))/(k+2x).

Step-by-step solution

Make kkk the subject of the relation y=4m(k+x)k+2xy = \frac{4m(k+x)}{k+2x}y=k+2x4m(k+x)​.

Expand both sides of the equation.

Gather terms containing kkk on one side and terms without kkk on the other side.

Factor out kkk from the

Still stuck on this one?

More Mathematics Questions

Make $k$ the subject of the relation $y = \frac{4m(k+x)}{k+2x}$ .

Gather terms containing $k$ on one side and terms without $k$ on the other side.

Factor out $k$ from the