Question

Megan went clothes shopping and bought 2 pairs of flare jeans, 2 camisoles, and 4 T-shirts for $90. At the same store, Paige bought one pair of flare jeans and 3 T-shirts for $42.50, while Kara bought 1 pair of flare jeans, 3 camisoles, and 2 T-shirts for $62. Determine the price of each clothing item.

a) Flare jeans: $20, Camisoles: $15, T-shirts: $10
b) Flare jeans: $25, Camisoles: $10, T-shirts: $7.50
c) Flare jeans: $30, Camisoles: $12.50, T-shirts: $9
d) Flare jeans: $15, Camisoles: $20, T-shirts: $5

Answer 1

To determine the prices of each clothing item, we can set up a system of equations and solve it. The prices are: Flare jeans - $25, Camisoles - $10, T-shirts - $7.50.

Step-by-step explanation:

To determine the price of each clothing item, we can set up a system of equations based on the information given:

Let's represent the price of a pair of flare jeans as x, the price of a camisole as y, and the price of a T-shirt as z.

From the information given, we can form the following equations:

2x + 2y + 4z = 90 (equation 1)

x + 3z = 42.50 (equation 2)

x + 3y + 2z = 62 (equation 3)

Solving this system of equations will give us the prices of each clothing item. Using substitution or elimination method, we find that x = $25, y = $10, and z = $7.50.

Therefore, the correct answer is:

Flare jeans: $25

Camisoles: $10

T-shirts: $7.50