Math / Numbers & Operations

QuestionThe number line shows an unknown number, $s$ .
Is -s positive or negative? positive negative Submit

Studdy Solution

STEP 1

What is this asking? If $s$ is a positive number less than 1, then what is the sign of $-s$ ? Watch out! Don't mix up $s$ and $-s$ !

STEP 2

1. Locate $s$
2. Determine the sign of $s$
3. Find $-s$
4. Determine the sign of $-s$

STEP 3

The problem tells us that $s$ is on the number line!
Let's look at it!

STEP 4

$s$ is between 0 and 1.
It's super close to zero, but it's still greater than zero.

STEP 5

Since $s$ is greater than 0, $s$ is positive!

STEP 6

We want to find $-s$ .
This means we're looking for the opposite of $s$ .

STEP 7

If $s$ is positive, then $-s$ must be negative.
Think about it: if $s$ is to the right of zero, $-s$ must be the same distance to the left of zero.

STEP 8

Since we know $s$ is positive, $-s$ must be negative.
It's on the other side of zero!

STEP 9

$-s$ is negative!

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QuestionThe number line shows an unknown number, $s$ .
Is -s positive or negative? positive negative Submit

Studdy Solution

STEP 1

What is this asking? If $s$ is a positive number less than 1, then what is the sign of $-s$ ? Watch out! Don't mix up $s$ and $-s$ !

STEP 2

1. Locate $s$
2. Determine the sign of $s$
3. Find $-s$
4. Determine the sign of $-s$

STEP 3

The problem tells us that $s$ is on the number line!
Let's look at it!

STEP 4

$s$ is between 0 and 1.
It's super close to zero, but it's still greater than zero.

STEP 5

Since $s$ is greater than 0, $s$ is positive!

STEP 6

We want to find $-s$ .
This means we're looking for the opposite of $s$ .

STEP 7

If $s$ is positive, then $-s$ must be negative.
Think about it: if $s$ is to the right of zero, $-s$ must be the same distance to the left of zero.

STEP 8

Since we know $s$ is positive, $-s$ must be negative.
It's on the other side of zero!

STEP 9

$-s$ is negative!

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QuestionThe number line shows an unknown number, sss.Is -s positive or negative? positive negative Submit

Studdy Solution

STEP 1

What is this asking? If sss is a positive number less than 1, then what is the sign of −s-s−s? Watch out! Don't mix up sss and −s-s−s!

STEP 2

1. Locate sss2. Determine the sign of sss3. Find −s-s−s4. Determine the sign of −s-s−s

STEP 3

The problem tells us that sss is on the number line!Let's **look** at it!

STEP 4

sss is between 0 and 1.It's super close to zero, but it's still greater than zero.

STEP 5

Since sss is greater than 0, sss is **positive**!

STEP 6

We want to find −s-s−s.This means we're looking for the **opposite** of sss.

STEP 7

If sss is positive, then −s-s−s must be **negative**.Think about it: if sss is to the *right* of zero, −s-s−s must be the *same distance* to the *left* of zero.

STEP 8

Since we know sss is positive, −s-s−s *must* be **negative**.It's on the other side of zero!

STEP 9

−s-s−s is **negative**!

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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.

QuestionThe number line shows an unknown number, $s$ .
Is -s positive or negative? positive negative Submit

What is this asking? If $s$ is a positive number less than 1, then what is the sign of $-s$ ? Watch out! Don't mix up $s$ and $-s$ !

1. Locate $s$
2. Determine the sign of $s$
3. Find $-s$
4. Determine the sign of $-s$

The problem tells us that $s$ is on the number line!
Let's look at it!

$s$ is between 0 and 1.
It's super close to zero, but it's still greater than zero.

Since $s$ is greater than 0, $s$ is positive!

We want to find $-s$ .
This means we're looking for the opposite of $s$ .

If $s$ is positive, then $-s$ must be negative.
Think about it: if $s$ is to the right of zero, $-s$ must be the same distance to the left of zero.

Since we know $s$ is positive, $-s$ must be negative.
It's on the other side of zero!

$-s$ is negative!