same amount from CCC and BBF, how many tons of cream cheese were ordered from each supplier? Cheesy Cream Corp. tons Super Smooth & Sons tons Bagel's Best Friend Co. tons

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### Problem Statement

A bagel store orders cream cheese from three suppliers: Cheesy Cream Corp. (CCC), Super Smooth & Sons (SSS), and Bagel's Best Friend Co. (BBF). One month, the total order of cheese amounted to 100 tons. The costs were $80, $50, and $65 per ton from the three suppliers, respectively, with the total cost totaling $6,620. Given that the store ordered the same amount from CCC and BBF, calculate how many tons of cream cheese were ordered from each supplier.

**Inputs:**

- Cheesy Cream Corp. (CCC): [Input Field] tons
- Super Smooth & Sons (SSS): [Input Field] tons
- Bagel's Best Friend Co. (BBF): [Input Field] tons

**Constraints:**

- CCC tons = BBF tons
- Total tons = 100
- Total cost = $6,620

**Equation Setup:**

Let \( x \) be the tons ordered from CCC and BBF, and \( y \) be the tons ordered from SSS.

1. \( x + y + x = 100 \)  (since CCC and BBF orders are equal)
2. \( 80x + 50y + 65x = 6,620 \)

**Objective:**

Solve the above equations to find the values of \( x \) and \( y \).
Transcribed Image Text:### Problem Statement A bagel store orders cream cheese from three suppliers: Cheesy Cream Corp. (CCC), Super Smooth & Sons (SSS), and Bagel's Best Friend Co. (BBF). One month, the total order of cheese amounted to 100 tons. The costs were $80, $50, and $65 per ton from the three suppliers, respectively, with the total cost totaling $6,620. Given that the store ordered the same amount from CCC and BBF, calculate how many tons of cream cheese were ordered from each supplier. **Inputs:** - Cheesy Cream Corp. (CCC): [Input Field] tons - Super Smooth & Sons (SSS): [Input Field] tons - Bagel's Best Friend Co. (BBF): [Input Field] tons **Constraints:** - CCC tons = BBF tons - Total tons = 100 - Total cost = $6,620 **Equation Setup:** Let \( x \) be the tons ordered from CCC and BBF, and \( y \) be the tons ordered from SSS. 1. \( x + y + x = 100 \) (since CCC and BBF orders are equal) 2. \( 80x + 50y + 65x = 6,620 \) **Objective:** Solve the above equations to find the values of \( x \) and \( y \).
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