QuestionFind the sale price of jeans originally priced at \$40 with a 25% discount. Which expression represents the sale price?

Studdy Solution

STEP 1

Assumptions1. The original price of the jeans is $40. The discount is25% off the original price3. The sale price is calculated by subtracting the discount from the original price

STEP 2

First, we need to find the correct expression that represents the sale price. The sale price is the original price minus the discount. The discount is25% of the original price, so the expression should be $s = p -0.25p$ where $s$ is the sale price and $p$ is the original price.

STEP 3

Now, plug in the given value for the original price into the expression to calculate the sale price.
$s = \$40 -0.25 \times \$40$

STEP 4

Calculate the discount amount.
$Discount =0.25 \times \$40 = \$10$

STEP 5

Subtract the discount from the original price to find the sale price.
$s = \$40 - \$10$

STEP 6

Calculate the sale price.
$s = \$40 - \$10 = \$30$ So, the correct expression that represents the sale price is $s = p -0.25p$ and when evaluated with the original price of $40, the sale price is$ 30. Therefore, the correct option is $s=p-0.25 p ; s30$ .

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QuestionFind the sale price of jeans originally priced at \$40 with a 25% discount. Which expression represents the sale price?

Studdy Solution

STEP 1

Assumptions1. The original price of the jeans is $40. The discount is25% off the original price3. The sale price is calculated by subtracting the discount from the original price

STEP 2

First, we need to find the correct expression that represents the sale price. The sale price is the original price minus the discount. The discount is25% of the original price, so the expression should be $s = p -0.25p$ where $s$ is the sale price and $p$ is the original price.

STEP 3

Now, plug in the given value for the original price into the expression to calculate the sale price.
$s = \$40 -0.25 \times \$40$

STEP 4

Calculate the discount amount.
$Discount =0.25 \times \$40 = \$10$

STEP 5

Subtract the discount from the original price to find the sale price.
$s = \$40 - \$10$

STEP 6

Calculate the sale price.
$s = \$40 - \$10 = \$30$ So, the correct expression that represents the sale price is $s = p -0.25p$ and when evaluated with the original price of $40, the sale price is$ 30. Therefore, the correct option is $s=p-0.25 p ; s30$ .

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QuestionFind the sale price of jeans originally priced at \$40 with a 25% discount. Which expression represents the sale price?

Studdy Solution

STEP 1

Assumptions1. The original price of the jeans is $40. The discount is25% off the original price3. The sale price is calculated by subtracting the discount from the original price

STEP 2

First, we need to find the correct expression that represents the sale price. The sale price is the original price minus the discount. The discount is25% of the original price, so the expression should bes=p−0.25ps = p -0.25ps=p−0.25pwhere sss is the sale price and ppp is the original price.

STEP 3

Now, plug in the given value for the original price into the expression to calculate the sale price.s=$40−0.25×$40s = \$40 -0.25 \times \$40s=$40−0.25×$40

STEP 4

Calculate the discount amount.Discount=0.25×$40=$10Discount =0.25 \times \$40 = \$10Discount=0.25×$40=$10

STEP 5

Subtract the discount from the original price to find the sale price.s=$40−$10s = \$40 - \$10s=$40−$10

STEP 6

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Studdy solves anything!

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

First, we need to find the correct expression that represents the sale price. The sale price is the original price minus the discount. The discount is25% of the original price, so the expression should be $s = p -0.25p$ where $s$ is the sale price and $p$ is the original price.

Now, plug in the given value for the original price into the expression to calculate the sale price.
$s = \$40 -0.25 \times \$40$

Calculate the discount amount.
$Discount =0.25 \times \$40 = \$10$

Subtract the discount from the original price to find the sale price.
$s = \$40 - \$10$