Fatima is saving up to buy a $300 bike. She saves $25 each week from her babysitting money. Which linear equation represents the amount Fatima still has to save after x weeks? O A. y= 25x + 300 о в. у3 25х - 300 о с. у3-25х - 300 O D. y = -25x + 300

Algebra and Trigonometry (6th Edition)
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Fatima is saving up to buy a $300 bike. She saves $25 each week from her babysitting money. Which linear equation represents the amount Fatima still has to save after x weeks?

**Problem Statement:**

Fatima is saving up to buy a $300 bike. She saves $25 each week from her babysitting money. Which linear equation represents the amount Fatima still has to save after \( x \) weeks?

**Options:**

- A. \( y = 25x + 300 \)
- B. \( y = 25x - 300 \)
- C. \( y = -25x - 300 \)
- D. \( y = -25x + 300 \)

**Explanation:**

To solve this problem, we need to determine how much money Fatima still needs to save after \( x \) weeks. The initial amount she needs is $300. Each week, she saves $25, reducing the amount she needs to save. 

The correct linear equation should decrease by $25 per week. Therefore, it should be a subtraction from the initial amount of $300.

The equation should take the form:

\[ y = 300 - 25x \]

This is equivalent to option D:

\[ y = -25x + 300 \]
Transcribed Image Text:**Problem Statement:** Fatima is saving up to buy a $300 bike. She saves $25 each week from her babysitting money. Which linear equation represents the amount Fatima still has to save after \( x \) weeks? **Options:** - A. \( y = 25x + 300 \) - B. \( y = 25x - 300 \) - C. \( y = -25x - 300 \) - D. \( y = -25x + 300 \) **Explanation:** To solve this problem, we need to determine how much money Fatima still needs to save after \( x \) weeks. The initial amount she needs is $300. Each week, she saves $25, reducing the amount she needs to save. The correct linear equation should decrease by $25 per week. Therefore, it should be a subtraction from the initial amount of $300. The equation should take the form: \[ y = 300 - 25x \] This is equivalent to option D: \[ y = -25x + 300 \]
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