Math / Algebra

Question3. There are 35 computers in the lab. Five students each turn off an equal number of computers How many computers does each student turn off? Labelthe unknown as $m$ , and then solve.

Studdy Solution

STEP 1

1. There are 35 computers in the lab.
2. Five students each turn off an equal number of computers.
3. We need to find out how many computers each student turns off.
4. The unknown number of computers turned off by each student is labeled as $m$ .

STEP 2

1. Define the variable.
2. Write an equation to model the problem.
3. Solve the equation for the unknown.

STEP 3

Define the variable.
Let $m$ be the number of computers each student turns off.

STEP 4

Write an equation to model the problem.
Since there are 5 students, and each turns off $m$ computers, the total number of computers turned off is $5m$ . This total should equal the 35 computers in the lab.
$5m = 35$

STEP 5

Solve the equation for the unknown.
To find $m$ , divide both sides of the equation by 5:
$m = \frac{35}{5}$ $m = 7$
Each student turns off:
$\boxed{7}$ computers.

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Question3. There are 35 computers in the lab. Five students each turn off an equal number of computers How many computers does each student turn off? Labelthe unknown as $m$ , and then solve.

Studdy Solution

STEP 1

1. There are 35 computers in the lab.
2. Five students each turn off an equal number of computers.
3. We need to find out how many computers each student turns off.
4. The unknown number of computers turned off by each student is labeled as $m$ .

STEP 2

1. Define the variable.
2. Write an equation to model the problem.
3. Solve the equation for the unknown.

STEP 3

Define the variable.
Let $m$ be the number of computers each student turns off.

STEP 4

Write an equation to model the problem.
Since there are 5 students, and each turns off $m$ computers, the total number of computers turned off is $5m$ . This total should equal the 35 computers in the lab.
$5m = 35$

STEP 5

Solve the equation for the unknown.
To find $m$ , divide both sides of the equation by 5:
$m = \frac{35}{5}$ $m = 7$
Each student turns off:
$\boxed{7}$ computers.

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Question3. There are 35 computers in the lab. Five students each turn off an equal number of computers How many computers does each student turn off? Labelthe unknown as mmm, and then solve.

Studdy Solution

STEP 1

1. There are 35 computers in the lab.2. Five students each turn off an equal number of computers.3. We need to find out how many computers each student turns off.4. The unknown number of computers turned off by each student is labeled as m m m.

STEP 2

1. Define the variable.2. Write an equation to model the problem.3. Solve the equation for the unknown.

STEP 3

Define the variable.Let m m m be the number of computers each student turns off.

STEP 4

Write an equation to model the problem.Since there are 5 students, and each turns off m m m computers, the total number of computers turned off is 5m 5m 5m. This total should equal the 35 computers in the lab.5m=35 5m = 35 5m=35

STEP 5

Solve the equation for the unknown.To find m m m, divide both sides of the equation by 5:m=355 m = \frac{35}{5} m=535​ m=7 m = 7 m=7Each student turns off:7 \boxed{7} 7​ computers.

Get Studdy

Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

Question3. There are 35 computers in the lab. Five students each turn off an equal number of computers How many computers does each student turn off? Labelthe unknown as $m$ , and then solve.

1. There are 35 computers in the lab.
2. Five students each turn off an equal number of computers.
3. We need to find out how many computers each student turns off.
4. The unknown number of computers turned off by each student is labeled as $m$ .

1. Define the variable.
2. Write an equation to model the problem.
3. Solve the equation for the unknown.

Define the variable.
Let $m$ be the number of computers each student turns off.

Write an equation to model the problem.
Since there are 5 students, and each turns off $m$ computers, the total number of computers turned off is $5m$ . This total should equal the 35 computers in the lab.
$5m = 35$

Solve the equation for the unknown.
To find $m$ , divide both sides of the equation by 5:
$m = \frac{35}{5}$ $m = 7$
Each student turns off:
$\boxed{7}$ computers.