Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.1: Equations
Problem 78E
Related questions
Question
![**Geometry, Measurement, Data Analysis**
**Word Problem with Clocks**
---
**Problem Description:**
The train station clock runs too fast and gains 7 minutes every 2 days.
**Question:**
How many minutes and seconds will it have gained at the end of 5 days?
**Answer Submission:**
- **Input Fields:**
- Minutes: [Input Box]
- Seconds: [Input Box]
- **Action Buttons:**
- Explanation
- Check (to verify the answer)
**Additional Information:**
- You can utilize the buttons under the answer submission to either get an explanation or check the submitted answer.
**Example Solution Process:**
1. **Determine the rate at which time is gained:**
- 7 minutes every 2 days translates to \( \frac{7}{2} \) minutes per day.
2. **Calculate the total gain for 5 days:**
- Time gained in 1 day = 3.5 minutes
- Time gained in 5 days = 3.5 minutes/day * 5 days = 17.5 minutes
3. **Convert the fractional minutes to seconds:**
- 0.5 minutes = 30 seconds
4. **Total gain in 5 days:**
- 17 minutes and 30 seconds
---
_Use the input fields to enter "17" in the minutes box and "30" in the seconds box, and then click on "Check" to validate your answer._](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd8e0529f-6b61-4db0-ac0c-f57ec59bd28f%2F40f6118e-0a9a-4dd8-b614-1f54ef6992b2%2Foso0hso_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Geometry, Measurement, Data Analysis**
**Word Problem with Clocks**
---
**Problem Description:**
The train station clock runs too fast and gains 7 minutes every 2 days.
**Question:**
How many minutes and seconds will it have gained at the end of 5 days?
**Answer Submission:**
- **Input Fields:**
- Minutes: [Input Box]
- Seconds: [Input Box]
- **Action Buttons:**
- Explanation
- Check (to verify the answer)
**Additional Information:**
- You can utilize the buttons under the answer submission to either get an explanation or check the submitted answer.
**Example Solution Process:**
1. **Determine the rate at which time is gained:**
- 7 minutes every 2 days translates to \( \frac{7}{2} \) minutes per day.
2. **Calculate the total gain for 5 days:**
- Time gained in 1 day = 3.5 minutes
- Time gained in 5 days = 3.5 minutes/day * 5 days = 17.5 minutes
3. **Convert the fractional minutes to seconds:**
- 0.5 minutes = 30 seconds
4. **Total gain in 5 days:**
- 17 minutes and 30 seconds
---
_Use the input fields to enter "17" in the minutes box and "30" in the seconds box, and then click on "Check" to validate your answer._
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