QuestionSolve $8v + 16 = -12$ . Provide the answer as an integer, simplified fraction, or rounded to two decimal places.

Studdy Solution

STEP 1

Assumptions1. The equation to solve is $8v +16 = -12$ . We are looking for the value of the variable $v$

STEP 2

First, we need to isolate the term with the variable $v$ on one side of the equation. We can do this by subtracting16 from both sides of the equation.
$8v +16 -16 = -12 -16$

STEP 3

implify both sides of the equation.
$8v = -12 -16$

STEP 4

Calculate the right side of the equation.
$8v = -28$

STEP 5

Now, we need to isolate the variable $v$ . We can do this by dividing both sides of the equation by8.
$\frac{8v}{8} = \frac{-28}{8}$

STEP 6

implify both sides of the equation.
$v = \frac{-28}{8}$

STEP 7

Calculate the right side of the equation.
$v = -3.5$ So, the solution to the equation $v +16 = -12$ is $v = -3.5$ .

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QuestionSolve $8v + 16 = -12$ . Provide the answer as an integer, simplified fraction, or rounded to two decimal places.

Studdy Solution

STEP 1

Assumptions1. The equation to solve is $8v +16 = -12$ . We are looking for the value of the variable $v$

STEP 2

First, we need to isolate the term with the variable $v$ on one side of the equation. We can do this by subtracting16 from both sides of the equation.
$8v +16 -16 = -12 -16$

STEP 3

implify both sides of the equation.
$8v = -12 -16$

STEP 4

Calculate the right side of the equation.
$8v = -28$

STEP 5

Now, we need to isolate the variable $v$ . We can do this by dividing both sides of the equation by8.
$\frac{8v}{8} = \frac{-28}{8}$

STEP 6

implify both sides of the equation.
$v = \frac{-28}{8}$

STEP 7

Calculate the right side of the equation.
$v = -3.5$ So, the solution to the equation $v +16 = -12$ is $v = -3.5$ .

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QuestionSolve 8v+16=−128v + 16 = -128v+16=−12. Provide the answer as an integer, simplified fraction, or rounded to two decimal places.

Studdy Solution

STEP 1

Assumptions1. The equation to solve is 8v+16=−128v +16 = -128v+16=−12 . We are looking for the value of the variable vvv

STEP 2

First, we need to isolate the term with the variable vvv on one side of the equation. We can do this by subtracting16 from both sides of the equation.8v+16−16=−12−168v +16 -16 = -12 -168v+16−16=−12−16

STEP 3

implify both sides of the equation.8v=−12−168v = -12 -168v=−12−16

STEP 4

Calculate the right side of the equation.8v=−288v = -288v=−28

STEP 5

Now, we need to isolate the variable vvv. We can do this by dividing both sides of the equation by8.8v8=−288\frac{8v}{8} = \frac{-28}{8}88v​=8−28​

STEP 6

implify both sides of the equation.v=−288v = \frac{-28}{8}v=8−28​

STEP 7

Calculate the right side of the equation.v=−3.5v = -3.5v=−3.5So, the solution to the equation v+16=−12v +16 = -12v+16=−12 is v=−3.5v = -3.5v=−3.5.

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QuestionSolve $8v + 16 = -12$ . Provide the answer as an integer, simplified fraction, or rounded to two decimal places.

Assumptions1. The equation to solve is $8v +16 = -12$ . We are looking for the value of the variable $v$

First, we need to isolate the term with the variable $v$ on one side of the equation. We can do this by subtracting16 from both sides of the equation.
$8v +16 -16 = -12 -16$

implify both sides of the equation.
$8v = -12 -16$

Calculate the right side of the equation.
$8v = -28$

Now, we need to isolate the variable $v$ . We can do this by dividing both sides of the equation by8.
$\frac{8v}{8} = \frac{-28}{8}$

implify both sides of the equation.
$v = \frac{-28}{8}$

Calculate the right side of the equation.
$v = -3.5$ So, the solution to the equation $v +16 = -12$ is $v = -3.5$ .