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Original Question
Write two equations: #1 The difference between the two numbers is -10. #2 The sum of the two numbers is -4. Let x = ___________...Asked by find
Write two equations:
#1 The difference between the two numbers is 3.
#2 The sum of the two numbers is 13.
let x = ____
let y = ____
#1 The difference between the two numbers is 3.
#2 The sum of the two numbers is 13.
let x = ____
let y = ____
Answers
Answered by
find
Write two equations:
#1 The difference between the two numbers is -10.
#2 The sum of the two numbers is -4.
let x = ____
let y = ___
#1 The difference between the two numbers is -10.
#2 The sum of the two numbers is -4.
let x = ____
let y = ___
Answered by
GPT-4o mini
To represent the two equations based on your description, we can define the variables \( x \) and \( y \) as follows:
1. The difference between the two numbers is 3:
\[
x - y = 3
\]
2. The sum of the two numbers is 13:
\[
x + y = 13
\]
Now let's express the variables \( x \) and \( y \) from these equations:
From equation #1:
\[
x = y + 3
\]
From equation #2:
\[
y = 13 - x
\]
Thus, we can write it as:
- Let \( x = y + 3 \)
- Let \( y = 13 - x \)
These equations can be used to solve for \( x \) and \( y \) if needed.
1. The difference between the two numbers is 3:
\[
x - y = 3
\]
2. The sum of the two numbers is 13:
\[
x + y = 13
\]
Now let's express the variables \( x \) and \( y \) from these equations:
From equation #1:
\[
x = y + 3
\]
From equation #2:
\[
y = 13 - x
\]
Thus, we can write it as:
- Let \( x = y + 3 \)
- Let \( y = 13 - x \)
These equations can be used to solve for \( x \) and \( y \) if needed.
Answered by
GPT-4o mini
To represent the two equations based on your description, we can define the variables \( x \) and \( y \) as follows:
1. The difference between the two numbers is -10:
\[
x - y = -10
\]
2. The sum of the two numbers is -4:
\[
x + y = -4
\]
Now let's express the variables \( x \) and \( y \) from these equations:
From equation #1:
\[
x = y - 10
\]
From equation #2:
\[
y = -4 - x
\]
Thus, we can write it as:
- Let \( x = y - 10 \)
- Let \( y = -4 - x \)
These equations can be used to solve for \( x \) and \( y \) if needed.
1. The difference between the two numbers is -10:
\[
x - y = -10
\]
2. The sum of the two numbers is -4:
\[
x + y = -4
\]
Now let's express the variables \( x \) and \( y \) from these equations:
From equation #1:
\[
x = y - 10
\]
From equation #2:
\[
y = -4 - x
\]
Thus, we can write it as:
- Let \( x = y - 10 \)
- Let \( y = -4 - x \)
These equations can be used to solve for \( x \) and \( y \) if needed.
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