Math / Algebra

QuestionTranslate the sentence into an inequality. Seven subtracted from c is less than 22.

Studdy Solution

STEP 1

What is this asking? We need to write an inequality that represents "seven subtracted from $c$ is less than 22". Watch out! Don't mix up "seven subtracted from $c$ " with " $c$ subtracted from seven".
The order matters!

STEP 2

1. Translate the phrase "seven subtracted from $c$ "
2. Create the inequality

STEP 3

Alright, let's break down this phrase piece by piece!
We've got "seven subtracted from $c$ ".
This means we're starting with $c$ and taking away seven.

STEP 4

Mathematically, taking away seven from $c$ can be written as $c - 7$ .
See how we put the $c$ first, then subtract the seven?
Super important to get that order right!

STEP 5

Now, the problem says this expression, $c - 7$ , "is less than 22".
The magic words "less than" tell us we need to use the less than symbol: $<$ .

STEP 6

So, we put it all together: $c - 7$ is less than 22, which gives us the inequality $c - 7 < 22$ .
Boom!

STEP 7

Our final inequality is $c - 7 < 22$ .

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QuestionTranslate the sentence into an inequality. Seven subtracted from c is less than 22.

Studdy Solution

STEP 1

What is this asking? We need to write an inequality that represents "seven subtracted from $c$ is less than 22". Watch out! Don't mix up "seven subtracted from $c$ " with " $c$ subtracted from seven".
The order matters!

STEP 2

1. Translate the phrase "seven subtracted from $c$ "
2. Create the inequality

STEP 3

Alright, let's break down this phrase piece by piece!
We've got "seven subtracted from $c$ ".
This means we're starting with $c$ and taking away seven.

STEP 4

Mathematically, taking away seven from $c$ can be written as $c - 7$ .
See how we put the $c$ first, then subtract the seven?
Super important to get that order right!

STEP 5

Now, the problem says this expression, $c - 7$ , "is less than 22".
The magic words "less than" tell us we need to use the less than symbol: $<$ .

STEP 6

So, we put it all together: $c - 7$ is less than 22, which gives us the inequality $c - 7 < 22$ .
Boom!

STEP 7

Our final inequality is $c - 7 < 22$ .

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QuestionTranslate the sentence into an inequality. Seven subtracted from c is less than 22.

Studdy Solution

STEP 1

What is this asking? We need to write an inequality that represents "seven subtracted from ccc is less than 22". Watch out! Don't mix up "seven subtracted from ccc" with "ccc subtracted from seven".The order matters!

STEP 2

1. Translate the phrase "seven subtracted from ccc"2. Create the inequality

STEP 3

Alright, let's break down this phrase piece by piece!We've got "seven subtracted from ccc".This means we're starting with ccc and taking away seven.

STEP 4

Mathematically, taking away seven from ccc can be written as c−7c - 7c−7.See how we put the ccc first, then subtract the seven?Super important to get that order right!

STEP 5

Now, the problem says this expression, c−7c - 7c−7, "is less than 22".The magic words "less than" tell us we need to use the less than symbol: < < <.

STEP 6

So, we put it all together: c−7c - 7c−7 is less than 22, which gives us the inequality c−7<22c - 7 < 22c−7<22.Boom!

STEP 7

Our final inequality is c−7<22c - 7 < 22c−7<22.

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.

What is this asking? We need to write an inequality that represents "seven subtracted from $c$ is less than 22". Watch out! Don't mix up "seven subtracted from $c$ " with " $c$ subtracted from seven".
The order matters!

1. Translate the phrase "seven subtracted from $c$ "
2. Create the inequality

Alright, let's break down this phrase piece by piece!
We've got "seven subtracted from $c$ ".
This means we're starting with $c$ and taking away seven.

Mathematically, taking away seven from $c$ can be written as $c - 7$ .
See how we put the $c$ first, then subtract the seven?
Super important to get that order right!

Now, the problem says this expression, $c - 7$ , "is less than 22".
The magic words "less than" tell us we need to use the less than symbol: $<$ .

So, we put it all together: $c - 7$ is less than 22, which gives us the inequality $c - 7 < 22$ .
Boom!

Our final inequality is $c - 7 < 22$ .