Math / Algebra

Question $3 b+4 b$

Studdy Solution

STEP 1

What is this asking? We're asked to simplify an expression by combining like terms. Watch out! Don't forget that $3b$ means $3$ times $b$ , and $4b$ means $4$ times $b$ .

STEP 2

1. Combine the terms

STEP 3

Alright, let's combine these terms!
We have $3b$ and $4b$ .
Remember, $3b$ means we have three 'b's, and $4b$ means we have four 'b's.
So, how many 'b's do we have in total?

STEP 4

Think of it like this: Imagine 'b' represents bananas.
If you have three bananas and then get four more, you now have $3 + 4 = 7$ bananas.

STEP 5

So, $3b + 4b$ is the same as $(3+4) \cdot b$ .
Let's calculate that sum: $3 + 4 = \mathbf{7}$ .

STEP 6

Therefore, $3b + 4b = \mathbf{7}b$ .
We have seven 'b's in total!

STEP 7

The simplified expression is $7b$ .

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Question $3 b+4 b$

Studdy Solution

STEP 1

What is this asking? We're asked to simplify an expression by combining like terms. Watch out! Don't forget that $3b$ means $3$ times $b$ , and $4b$ means $4$ times $b$ .

STEP 2

1. Combine the terms

STEP 3

Alright, let's combine these terms!
We have $3b$ and $4b$ .
Remember, $3b$ means we have three 'b's, and $4b$ means we have four 'b's.
So, how many 'b's do we have in total?

STEP 4

Think of it like this: Imagine 'b' represents bananas.
If you have three bananas and then get four more, you now have $3 + 4 = 7$ bananas.

STEP 5

So, $3b + 4b$ is the same as $(3+4) \cdot b$ .
Let's calculate that sum: $3 + 4 = \mathbf{7}$ .

STEP 6

Therefore, $3b + 4b = \mathbf{7}b$ .
We have seven 'b's in total!

STEP 7

The simplified expression is $7b$ .

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Question3b+4b3 b+4 b3b+4b

Studdy Solution

STEP 1

What is this asking? We're asked to simplify an expression by combining like terms. Watch out! Don't forget that 3b3b3b means 333 *times* bbb, and 4b4b4b means 444 *times* bbb.

STEP 2

1. Combine the terms

STEP 3

Alright, let's **combine** these terms!We have 3b3b3b and 4b4b4b.Remember, 3b3b3b means we have **three** 'b's, and 4b4b4b means we have **four** 'b's.So, how many 'b's do we have in **total**?

STEP 4

Think of it like this: Imagine 'b' represents **bananas**.If you have **three** bananas and then get **four** more, you now have 3+4=73 + 4 = 73+4=7 bananas.

STEP 5

So, 3b+4b3b + 4b3b+4b is the same as (3+4)⋅b(3+4) \cdot b(3+4)⋅b.Let's **calculate** that sum: 3+4=73 + 4 = \mathbf{7}3+4=7.

STEP 6

Therefore, 3b+4b=7b3b + 4b = \mathbf{7}b3b+4b=7b.We have **seven** 'b's in total!

STEP 7

The simplified expression is 7b7b7b.

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Question $3 b+4 b$

What is this asking? We're asked to simplify an expression by combining like terms. Watch out! Don't forget that $3b$ means $3$ times $b$ , and $4b$ means $4$ times $b$ .

Alright, let's combine these terms!
We have $3b$ and $4b$ .
Remember, $3b$ means we have three 'b's, and $4b$ means we have four 'b's.
So, how many 'b's do we have in total?

Think of it like this: Imagine 'b' represents bananas.
If you have three bananas and then get four more, you now have $3 + 4 = 7$ bananas.

So, $3b + 4b$ is the same as $(3+4) \cdot b$ .
Let's calculate that sum: $3 + 4 = \mathbf{7}$ .

Therefore, $3b + 4b = \mathbf{7}b$ .
We have seven 'b's in total!

The simplified expression is $7b$ .