Math / Numbers & Operations

QuestionWhich is the better buy?
3-pound bag of gravel for $\$ 5.81$
8-pound bag of gravel for $\$ 15.18$
Submit Next up Done for now? Try thes
Unit prices with customary unit conversions

Studdy Solution

STEP 1

What is this asking? Which bag of gravel gives you more gravel for your $\$$ ? Watch out! Don't get tricked by the bigger bag always being the better deal!
Sometimes, smaller bags can be surprisingly cheaper per pound.

STEP 2

1. Calculate the unit price of the 3-pound bag.
2. Calculate the unit price of the 8-pound bag.
3. Compare the unit prices.

STEP 3

We want to find the price per pound.
This 3-pound bag costs $\$5.81$ .
So, we're going to divide the total price by the number of pounds to get the price per pound!

STEP 4

$\frac{\$5.81}{3 \text{ pounds}} = \$1.93666... \text{ per pound}$ Rounding to the nearest cent, we get $\$1.94$ per pound.
That's our unit price for the small bag!

STEP 5

Now, let's do the same thing for the big bag!
It costs $\$15.18$ and weighs 8 pounds.
We'll divide the total price by the number of pounds again!

STEP 6

$\frac{\$15.18}{8 \text{ pounds}} = \$1.8975 \text{ per pound}$ Rounding to the nearest cent, we get $\$1.90$ per pound.
That's the unit price for the big bag!

STEP 7

Alright, we've got our two unit prices: $\$1.94$ per pound for the small bag and $\$1.90$ per pound for the big bag.
Which one is smaller?

STEP 8

$\$1.90$ is smaller than $\$1.94$ !
That means the 8-pound bag is the better deal!
You're getting more gravel for your buck!

STEP 9

The 8-pound bag for $\$15.18$ is the better buy!

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QuestionWhich is the better buy?
3-pound bag of gravel for $\$ 5.81$
8-pound bag of gravel for $\$ 15.18$
Submit Next up Done for now? Try thes
Unit prices with customary unit conversions

Studdy Solution

STEP 1

What is this asking? Which bag of gravel gives you more gravel for your $\$$ ? Watch out! Don't get tricked by the bigger bag always being the better deal!
Sometimes, smaller bags can be surprisingly cheaper per pound.

STEP 2

1. Calculate the unit price of the 3-pound bag.
2. Calculate the unit price of the 8-pound bag.
3. Compare the unit prices.

STEP 3

We want to find the price per pound.
This 3-pound bag costs $\$5.81$ .
So, we're going to divide the total price by the number of pounds to get the price per pound!

STEP 4

$\frac{\$5.81}{3 \text{ pounds}} = \$1.93666... \text{ per pound}$ Rounding to the nearest cent, we get $\$1.94$ per pound.
That's our unit price for the small bag!

STEP 5

Now, let's do the same thing for the big bag!
It costs $\$15.18$ and weighs 8 pounds.
We'll divide the total price by the number of pounds again!

STEP 6

$\frac{\$15.18}{8 \text{ pounds}} = \$1.8975 \text{ per pound}$ Rounding to the nearest cent, we get $\$1.90$ per pound.
That's the unit price for the big bag!

STEP 7

Alright, we've got our two unit prices: $\$1.94$ per pound for the small bag and $\$1.90$ per pound for the big bag.
Which one is smaller?

STEP 8

$\$1.90$ is smaller than $\$1.94$ !
That means the 8-pound bag is the better deal!
You're getting more gravel for your buck!

STEP 9

The 8-pound bag for $\$15.18$ is the better buy!

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QuestionWhich is the better buy?3-pound bag of gravel for $5.81\$ 5.81$5.818-pound bag of gravel for $15.18\$ 15.18$15.18Submit Next up Done for now? Try thesUnit prices with customary unit conversions

Studdy Solution

STEP 1

What is this asking? Which bag of gravel gives you more gravel for your $\$$? Watch out! Don't get tricked by the bigger bag always being the better deal!Sometimes, smaller bags can be surprisingly cheaper per pound.

STEP 2

1. Calculate the unit price of the 3-pound bag.2. Calculate the unit price of the 8-pound bag.3. Compare the unit prices.

STEP 3

We want to find the price *per pound*.This 3-pound bag costs $5.81\$5.81$5.81.So, we're going to **divide** the total price by the number of pounds to get the price per pound!

STEP 4

$5.813 pounds=$1.93666... per pound \frac{\$5.81}{3 \text{ pounds}} = \$1.93666... \text{ per pound} 3 pounds$5.81​=$1.93666... per pound Rounding to the nearest cent, we get $1.94\$1.94$1.94 per pound.That's our **unit price** for the small bag!

STEP 5

Now, let's do the same thing for the big bag!It costs $15.18\$15.18$15.18 and weighs 8 pounds.We'll **divide** the total price by the number of pounds again!

STEP 6

$15.188 pounds=$1.8975 per pound \frac{\$15.18}{8 \text{ pounds}} = \$1.8975 \text{ per pound} 8 pounds$15.18​=$1.8975 per pound Rounding to the nearest cent, we get $1.90\$1.90$1.90 per pound.That's the **unit price** for the big bag!

STEP 7

Alright, we've got our two unit prices: $1.94\$1.94$1.94 per pound for the small bag and $1.90\$1.90$1.90 per pound for the big bag.Which one is smaller?

STEP 8

$1.90\$1.90$1.90 is smaller than $1.94\$1.94$1.94!That means the 8-pound bag is the better deal!You're getting more gravel for your buck!

STEP 9

The 8-pound bag for $15.18\$15.18$15.18 is the better buy!

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.

QuestionWhich is the better buy?
3-pound bag of gravel for $\$ 5.81$
8-pound bag of gravel for $\$ 15.18$
Submit Next up Done for now? Try thes
Unit prices with customary unit conversions

What is this asking? Which bag of gravel gives you more gravel for your $\$$ ? Watch out! Don't get tricked by the bigger bag always being the better deal!
Sometimes, smaller bags can be surprisingly cheaper per pound.

1. Calculate the unit price of the 3-pound bag.
2. Calculate the unit price of the 8-pound bag.
3. Compare the unit prices.

We want to find the price per pound.
This 3-pound bag costs $\$5.81$ .
So, we're going to divide the total price by the number of pounds to get the price per pound!

$\frac{\$5.81}{3 \text{ pounds}} = \$1.93666... \text{ per pound}$ Rounding to the nearest cent, we get $\$1.94$ per pound.
That's our unit price for the small bag!

Now, let's do the same thing for the big bag!
It costs $\$15.18$ and weighs 8 pounds.
We'll divide the total price by the number of pounds again!

$\frac{\$15.18}{8 \text{ pounds}} = \$1.8975 \text{ per pound}$ Rounding to the nearest cent, we get $\$1.90$ per pound.
That's the unit price for the big bag!

Alright, we've got our two unit prices: $\$1.94$ per pound for the small bag and $\$1.90$ per pound for the big bag.
Which one is smaller?

$\$1.90$ is smaller than $\$1.94$ !
That means the 8-pound bag is the better deal!
You're getting more gravel for your buck!

The 8-pound bag for $\$15.18$ is the better buy!