Which equation produces a line that is perpendicular to the line represented by the function below Y=2/5x+9 A)5x+2y=4 B) 2x-5y=8 C) 5x-2y=-3 D) 2x+5y=-7

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Which equation produces a line that is perpendicular to the line represented by the function below Y=2/5x+9 A)5x+2y=4 B) 2x-5y=8 C) 5x-2y=-3 D) 2x+5y=-7

Mathematics
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So, this one wants to be tricky. They give you slope intercept and you have to find it in standard. I will start out answering by asking you, Do you know the difference between slope intercept and standard?
Yes

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Other answers:

How do you convert a standard problem to slope intercept?
Well I know what they both look like but not how to convert
So if I tell you the slope of the perpendicular is going to be \(-\frac{ 5 }{ 2 }\) what would be your choice?
Between the two?
the first one
Slope-intercept form
@SnuggieLad im completely lost actually
The given equation is y = (2/5) x +9 Hence the perpendicular line will have the slope is \(-\dfrac{5}{2}\) Then, the required line will have the equation : \(y = -\dfrac{5}{2}x +b\) \(2y = -5x+2b\\2y+5x =2b\) That means the right hand side must be an even number. You have 2 options whose the left hand side are the same \(2y+5x\) But only one whose the right side is an even number. That is ....... ????

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