Question
Write an addition equation and a subtraction equation that compares the number of miles Matt ran on Thursday \( (x) \) to the number of miles he ran on Tuesday (y). \( 17+12=29,17-12=5 \)
Ask by Lane Warner. in the United States
Feb 20,2025
Upstudy AI Solution
Tutor-Verified Answer
Answer
Addition equation: \( x + y = 29 \)
Subtraction equation: \( x - y = 5 \)
Solution
To create an addition equation and a subtraction equation that compares the number of miles Matt ran on Thursday \( (x) \) to the number of miles he ran on Tuesday \( (y) \), we can use the following forms:
1. **Addition Equation**: This equation will express the total miles run on both days.
\[
x + y = \text{Total miles}
\]
2. **Subtraction Equation**: This equation will express the difference in miles run between the two days.
\[
x - y = \text{Difference in miles}
\]
Now, let's use the specific values you provided in the example \( 17 + 12 = 29 \) and \( 17 - 12 = 5 \):
- Let \( x = 17 \) (miles run on Thursday)
- Let \( y = 12 \) (miles run on Tuesday)
Now we can write the equations:
1. **Addition Equation**:
\[
17 + 12 = 29
\]
2. **Subtraction Equation**:
\[
17 - 12 = 5
\]
Thus, the equations comparing the miles run by Matt on Thursday and Tuesday are:
- \( x + y = 29 \)
- \( x - y = 5 \)
Answered by UpStudy AI and reviewed by a Professional Tutor
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Simplify this solution Mind Expander
Let's say Matt ran \( x \) miles on Thursday and \( y \) miles on Tuesday. We can create an addition equation comparing the two runs as follows: \( x + y = \text{Total miles ran on both days} \). If he ran 17 miles on Thursday and 12 miles on Tuesday, we can say \( 17 + 12 = 29 \) miles in total. For the subtraction equation, we can focus on the difference in the miles he ran: \( x - y = 5 \), which represents how many more miles he ran on Thursday compared to Tuesday since \( 17 - 12 = 5 \).
