QuestionSolve for $n$ in the equation $\frac{n}{p} + r = q$ .

Studdy Solution

STEP 1

Assumptions1. We are given the equation $\frac{n}{p}+r=q$ . We are asked to solve for $n$
3. $p$ , $r$ , and $q$ are constants

STEP 2

We need to isolate $n$ on one side of the equation. To do this, we first subtract $r$ from both sides of the equation.
$\frac{n}{p}+r-r=q-r$

STEP 3

implify the equation.
$\frac{n}{p}=q-r$

STEP 4

To isolate $n$ , we multiply both sides of the equation by $p$ .
$p \cdot \frac{n}{p}=p \cdot (q-r)$

STEP 5

implify the equation.
$n=p \cdot (q-r)$ Now, $n$ is isolated and the equation is solved for $n$ .

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QuestionSolve for $n$ in the equation $\frac{n}{p} + r = q$ .

Studdy Solution

STEP 1

Assumptions1. We are given the equation $\frac{n}{p}+r=q$ . We are asked to solve for $n$
3. $p$ , $r$ , and $q$ are constants

STEP 2

We need to isolate $n$ on one side of the equation. To do this, we first subtract $r$ from both sides of the equation.
$\frac{n}{p}+r-r=q-r$

STEP 3

implify the equation.
$\frac{n}{p}=q-r$

STEP 4

To isolate $n$ , we multiply both sides of the equation by $p$ .
$p \cdot \frac{n}{p}=p \cdot (q-r)$

STEP 5

implify the equation.
$n=p \cdot (q-r)$ Now, $n$ is isolated and the equation is solved for $n$ .

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QuestionSolve for nnn in the equation np+r=q\frac{n}{p} + r = qpn​+r=q.

Studdy Solution

STEP 1

Assumptions1. We are given the equation np+r=q\frac{n}{p}+r=qpn​+r=q . We are asked to solve for nnn3. ppp, rrr, and qqq are constants

STEP 2

We need to isolate nnn on one side of the equation. To do this, we first subtract rrr from both sides of the equation.np+r−r=q−r\frac{n}{p}+r-r=q-rpn​+r−r=q−r

STEP 3

implify the equation.np=q−r\frac{n}{p}=q-rpn​=q−r

STEP 4

To isolate nnn, we multiply both sides of the equation by ppp.p⋅np=p⋅(q−r)p \cdot \frac{n}{p}=p \cdot (q-r)p⋅pn​=p⋅(q−r)

STEP 5

implify the equation.n=p⋅(q−r)n=p \cdot (q-r)n=p⋅(q−r)Now, nnn is isolated and the equation is solved for nnn.

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QuestionSolve for $n$ in the equation $\frac{n}{p} + r = q$ .

Assumptions1. We are given the equation $\frac{n}{p}+r=q$ . We are asked to solve for $n$
3. $p$ , $r$ , and $q$ are constants

We need to isolate $n$ on one side of the equation. To do this, we first subtract $r$ from both sides of the equation.
$\frac{n}{p}+r-r=q-r$

implify the equation.
$\frac{n}{p}=q-r$

To isolate $n$ , we multiply both sides of the equation by $p$ .
$p \cdot \frac{n}{p}=p \cdot (q-r)$

implify the equation.
$n=p \cdot (q-r)$ Now, $n$ is isolated and the equation is solved for $n$ .