Asked by connexus slave
Part 1: If x = 125, which equation may be used to determine the value of y.
(1 point)
Responses
x−y=180
x minus y is equal to 180
y+125=90
y plus 125 is equal to 90
x+125= 180
x+125= 180
y+125=180
y plus 125 is equal to 180
Question 2
Part 2: Determine the value of y.(1 point)
y=
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine which equation can be used to find the value of \( y \) when \( x = 125 \), we can substitute \( x \) into each equation.
1. **Equation:** \( x - y = 180 \)
Substituting \( x = 125 \):
\[
125 - y = 180 \implies y = 125 - 180 = -55
\]
2. **Equation:** \( y + 125 = 90 \)
This can be rearranged:
\[
y = 90 - 125 = -35
\]
3. **Equation:** \( x + 125 = 180 \)
Substituting \( x = 125 \):
\[
125 + 125 = 180 \implies 250 \neq 180 \text{ (not valid)}
\]
4. **Equation:** \( y + 125 = 180 \)
Rearranging gives:
\[
y = 180 - 125 = 55
\]
From the above checks, the equations that contain valid operations with the given \( x \) are:
- \( x - y = 180 \)
- \( y + 125 = 180 \)
However, the best choice to directly find \( y \) is \( y + 125 = 180 \).
### Part 2: Determine the value of \( y \).
Using the equation \( y + 125 = 180 \):
\[
y = 180 - 125 = 55
\]
Thus, the value of \( y \) is **55**.
1. **Equation:** \( x - y = 180 \)
Substituting \( x = 125 \):
\[
125 - y = 180 \implies y = 125 - 180 = -55
\]
2. **Equation:** \( y + 125 = 90 \)
This can be rearranged:
\[
y = 90 - 125 = -35
\]
3. **Equation:** \( x + 125 = 180 \)
Substituting \( x = 125 \):
\[
125 + 125 = 180 \implies 250 \neq 180 \text{ (not valid)}
\]
4. **Equation:** \( y + 125 = 180 \)
Rearranging gives:
\[
y = 180 - 125 = 55
\]
From the above checks, the equations that contain valid operations with the given \( x \) are:
- \( x - y = 180 \)
- \( y + 125 = 180 \)
However, the best choice to directly find \( y \) is \( y + 125 = 180 \).
### Part 2: Determine the value of \( y \).
Using the equation \( y + 125 = 180 \):
\[
y = 180 - 125 = 55
\]
Thus, the value of \( y \) is **55**.
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