Question Solve for 'p' in the equation $5(4x + p) = w$ .

Studdy Solution

STEP 1

Assumptions1. We are given the equation $5(4 x+p)=w$ . . We are asked to solve for 'p'.

STEP 2

The first step in solving for 'p' is to distribute the '5' on the left side of the equation.
$5(4 x+p) =5 \cdot4x +5 \cdot p$

STEP 3

implify the left side of the equation.
$20x +5p = w$

STEP 4

Next, we isolate 'p' by subtracting $20x$ from both sides of the equation.
$p = w -20x$

STEP 5

Finally, we solve for 'p' by dividing both sides of the equation by '5'.
$p = \frac{w -20x}{5}$ So, the solution to the equation is $p = \frac{w -20x}{5}$ .

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Question Solve for 'p' in the equation $5(4x + p) = w$ .

Studdy Solution

STEP 1

Assumptions1. We are given the equation $5(4 x+p)=w$ . . We are asked to solve for 'p'.

STEP 2

The first step in solving for 'p' is to distribute the '5' on the left side of the equation.
$5(4 x+p) =5 \cdot4x +5 \cdot p$

STEP 3

implify the left side of the equation.
$20x +5p = w$

STEP 4

Next, we isolate 'p' by subtracting $20x$ from both sides of the equation.
$p = w -20x$

STEP 5

Finally, we solve for 'p' by dividing both sides of the equation by '5'.
$p = \frac{w -20x}{5}$ So, the solution to the equation is $p = \frac{w -20x}{5}$ .

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Question Solve for 'p' in the equation 5(4x+p)=w5(4x + p) = w5(4x+p)=w.

Studdy Solution

STEP 1

Assumptions1. We are given the equation 5(4x+p)=w5(4 x+p)=w5(4x+p)=w. . We are asked to solve for 'p'.

STEP 2

The first step in solving for 'p' is to distribute the '5' on the left side of the equation.5(4x+p)=5⋅4x+5⋅p5(4 x+p) =5 \cdot4x +5 \cdot p5(4x+p)=5⋅4x+5⋅p

STEP 3

implify the left side of the equation.20x+5p=w20x +5p = w20x+5p=w

STEP 4

Next, we isolate 'p' by subtracting 20x20x20x from both sides of the equation.p=w−20xp = w -20xp=w−20x

STEP 5

Finally, we solve for 'p' by dividing both sides of the equation by '5'.p=w−20x5p = \frac{w -20x}{5}p=5w−20x​So, the solution to the equation is p=w−20x5p = \frac{w -20x}{5}p=5w−20x​.

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Question Solve for 'p' in the equation $5(4x + p) = w$ .

Assumptions1. We are given the equation $5(4 x+p)=w$ . . We are asked to solve for 'p'.

The first step in solving for 'p' is to distribute the '5' on the left side of the equation.
$5(4 x+p) =5 \cdot4x +5 \cdot p$

implify the left side of the equation.
$20x +5p = w$

Next, we isolate 'p' by subtracting $20x$ from both sides of the equation.
$p = w -20x$

Finally, we solve for 'p' by dividing both sides of the equation by '5'.
$p = \frac{w -20x}{5}$ So, the solution to the equation is $p = \frac{w -20x}{5}$ .