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Bunuel
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best way to put the values of x and y from the options in the equation-
1) x=3x=3 , y=3∗3−8=1
Ans- A
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such an easy pesy question
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Bunuel
If in the xy plane line \(m\) has the equation \(y=3x-8\), then line \(m\) passes through which of the following points?

A. (3, 1)
B. (3, 4)
C. (4, 2)
D. (6, 9)
E. (6, 15)

My approach, put the x-coordinate in the given equation and find whether the answer is matching the y-coordinate.

y=3x-8, putting x=3 we are getting y=1. So A. (3, 1) satisfies the equation. This point is on the line m.
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Good and easy question

Posted from my mobile device
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Bunuel
Official Solution:

If in the xy plane line \(m\) has the equation \(y=3x-8\), then line \(m\) passes through which of the following points?

A. (3, 1)
B. (3, 4)
C. (4, 2)
D. (6, 9)
E. (6, 15)


Backsolve. Plug in the value of \(x\), the first coordinate into the given equation, and check if the value of \(y\) matches.

For example, start with answer choice (C), (4, 2). If \(x = 4\), \(y = 3 * 4 - 8\), \(y = 4\). That does not match 2.

For answer choice (A), (3,1), if \(x = 3\), \(y = 3 * 3 - 8 = 1\). The answer matches.


Answer: A

Hi Bunuel,

I was trying to find the x and y intercept and the answer wasn't matching the solution. Why is my way incorrect? Can you please explain.
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Bunuel
Official Solution:

If in the xy plane line \(m\) has the equation \(y=3x-8\), then line \(m\) passes through which of the following points?

A. (3, 1)
B. (3, 4)
C. (4, 2)
D. (6, 9)
E. (6, 15)


Backsolve. Plug in the value of \(x\), the first coordinate into the given equation, and check if the value of \(y\) matches.

For example, start with answer choice (C), (4, 2). If \(x = 4\), \(y = 3 * 4 - 8\), \(y = 4\). That does not match 2.

For answer choice (A), (3,1), if \(x = 3\), \(y = 3 * 3 - 8 = 1\). The answer matches.


Answer: A

Hi Bunuel,

I was trying to find the x and y intercept and the answer wasn't matching the solution. Why is my way incorrect? Can you please explain.

Why do you need to find x and y-intercept? Also, you forgot to write down your approach.
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Why cant we find the points by first plugging in X=0, and then Y=0?
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Vihar123
Why cant we find the points by first plugging in X=0, and then Y=0?

Putting x = 0, you find the y-intercept of the line. So, the point at which the line crosses y-axis.
Putting y = 0, you find the x-intercept of the line. So, the point at which the line crosses x-axis.

Is this what the question is asking?
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Bunuel
If in the xy plane line \(m\) has the equation \(y=3x-8\), then line \(m\) passes through which of the following points?

A. (3, 1)
B. (3, 4)
C. (4, 2)
D. (6, 9)
E. (6, 15)

If a line passes through a point then the equation of that line should satisfy the point.

\(y=3x-8\)

A. (3, 1) -> x=3 gives us y=9-8=1. Works
B. (3, 4) -> x=3 gives us y=9-8=1. Does not work
C. (4, 2) -> x=4 gives us y=12-8=4. Does not work
D. (6, 9) -> x=6 gives us y=18-8=10. Does not Work
E. (6, 15) -> x=6 gives us y=18-8=10.Does not Work

Answer A
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Bunuel
Official Solution:

If in the xy plane line \(m\) has the equation \(y=3x-8\), then line \(m\) passes through which of the following points?

A. (3, 1)
B. (3, 4)
C. (4, 2)
D. (6, 9)
E. (6, 15)


Backsolve. Plug in the value of \(x\), the first coordinate into the given equation, and check if the value of \(y\) matches.

For example, start with answer choice (C), (4, 2). If \(x = 4\), \(y = 3 * 4 - 8\), \(y = 4\). That does not match 2.

For answer choice (A), (3,1), if \(x = 3\), \(y = 3 * 3 - 8 = 1\). The answer matches.


Answer: A

hello Bunuel

in this type of question (in the future time) once we start to backsolve the question and option (A) matches, should we double-check and verify that the rest four is wrong or we can mark (A) and go ahead? what are your suggestions? :roll:
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GKomoku
Bunuel
Official Solution:

If in the xy plane line \(m\) has the equation \(y=3x-8\), then line \(m\) passes through which of the following points?

A. (3, 1)
B. (3, 4)
C. (4, 2)
D. (6, 9)
E. (6, 15)


Backsolve. Plug in the value of \(x\), the first coordinate into the given equation, and check if the value of \(y\) matches.

For example, start with answer choice (C), (4, 2). If \(x = 4\), \(y = 3 * 4 - 8\), \(y = 4\). That does not match 2.

For answer choice (A), (3,1), if \(x = 3\), \(y = 3 * 3 - 8 = 1\). The answer matches.


Answer: A

hello Bunuel

in this type of question (in the future time) once we start to backsolve the question and option (A) matches, should we double-check and verify that the rest four is wrong or we can mark (A) and go ahead? what are your suggestions? :roll:

There is only one correct answer in PS questions, so if you got it, and are 100% sure that you did not make mistake then you can ignore other options.
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Please check why my answer is incorrect.
Tried to find the y-intercept = (0,-8)
The slope is 3.
I was trying to find another point that will give the same slope - using the rise/run formula.
However, Incorrect answer.
Please help as to what is wrong with the approach?

The approach by @brunnel is very simple and straightforward, however, it might not be my first approach in other question.
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Please check why my answer is incorrect.
Tried to find the y-intercept = (0,-8)
The slope is 3.
I was trying to find another point that will give the same slope - using the rise/run formula.
However, Incorrect answer.
Please help as to what is wrong with the approach?

The approach by @brunnel is very simple and straightforward, however, it might not be my first approach in other question.

Given two points \((x_1,y_1)\) and \((x_2,y_2)\) on a line, the slope \(m\) of the line is:

\(m=\frac{y_2-y_1}{x_2-x_1}\)

So, we have m = 3 and one of the points is (0, -8).

\(3=\frac{-8-y_1}{0-x_1}\). Now, plugging options should give correct answer. A (3, 1) works: \(3=\frac{-8-1}{0-3}=-\frac{9}{-3}=3\)
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