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10. Change the equation from standard form to slope-intercept form by solving for y. 11x−8y=−48 Bob's work: −8y=−59x y=7.375 Bi...Asked by iix.myaa_ is the gramm
11. Change the equation from standard form to slope-intercept form by solving for y.
11x−8y=−48
Bob's work:
−8y=−59x
y=7.375
Bill's work:
−8y=−11x−48
y=118x+6
Bud's work:
−8y=−11x−48
y=−11x+6
Who solved for y correctly?
(1 point)
Responses
Bill
Bill
None of them are correct
None of them are correct
Bud
Bud
Bob
11x−8y=−48
Bob's work:
−8y=−59x
y=7.375
Bill's work:
−8y=−11x−48
y=118x+6
Bud's work:
−8y=−11x−48
y=−11x+6
Who solved for y correctly?
(1 point)
Responses
Bill
Bill
None of them are correct
None of them are correct
Bud
Bud
Bob
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine who solved the equation correctly, let's start with the given equation and solve for \(y\).
The original equation is:
\[ 11x - 8y = -48 \]
We will isolate \(y\):
1. First, subtract \(11x\) from both sides:
\[ -8y = -11x - 48 \]
2. Next, divide each term by -8:
\[ y = \frac{11}{8}x + 6 \]
Now, let's compare this result to the work provided by Bob, Bill, and Bud:
- **Bob's solution**:
- \(y = 7.375\) (This is incorrect as it does not represent the general solution for \(y\).)
- **Bill's solution**:
- \(y = 118x + 6\) (This is incorrect due to the wrong coefficient for \(x\).)
- **Bud's solution**:
- \(y = -11x + 6\) (This is incorrect because he incorrectly managed the signs and coefficients.)
Since none of them arrived at the correct solution, the correct response is:
**None of them are correct.**
The original equation is:
\[ 11x - 8y = -48 \]
We will isolate \(y\):
1. First, subtract \(11x\) from both sides:
\[ -8y = -11x - 48 \]
2. Next, divide each term by -8:
\[ y = \frac{11}{8}x + 6 \]
Now, let's compare this result to the work provided by Bob, Bill, and Bud:
- **Bob's solution**:
- \(y = 7.375\) (This is incorrect as it does not represent the general solution for \(y\).)
- **Bill's solution**:
- \(y = 118x + 6\) (This is incorrect due to the wrong coefficient for \(x\).)
- **Bud's solution**:
- \(y = -11x + 6\) (This is incorrect because he incorrectly managed the signs and coefficients.)
Since none of them arrived at the correct solution, the correct response is:
**None of them are correct.**
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