Perpendicular Lines

paulxzt

Junior Member
Joined
Aug 30, 2006
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Can someone help me with this ? I got a review packet for break but I seemed to have forgotten how to do this:

The value of k for which the line 3x+ky-5=0 is perpendicular to the line x - 2y + 7 = 0 is ?

I set them in slope form

y = [ -3x + 5 ] / k and y = [ x + 7 ] / 2

do I set the slopes so their product is equal to -1? Thanks for any help
 
Slope Form? What is that?

The slopes are -3/k and 1/2. Indeed, their product is -1.
 
The form he is referring to is Slope-Intercept Form Which is:

y=mx+b

Where Y is the dependent variable; x is the independent variable; m is the slope of the line; and b is the y-intercept.
 
Thanks for that nice guess. You may be right, or not. Only the student knows for sure.
 
Tkhunny:

I'm not sure if I'm supposed to be or not, but I'm sorry if I offended you in the last post that I had left.

tkhunny said:
Slope Form? What is that?

The slopes are -3/k and 1/2. Indeed, their product is -1.

Assuming that you asked what slope form was, I figured you did not know what it was. Thus, I explained what slope-intercept form is.

tkhunny said:
Thanks for that nice guess. You may be right, or not. Only the student knows for sure.

And considering the last post you left, seems like it was a sarcastic kind of 'thank you,' I figured I must have missed your intentions of making the 'student' explain himself or think through; or You think my answer was wrong. And it is not.

So, again I say, I'm sorry if I offended. Good Day.
 
Ash3024 said:
I figured you did not know what [slope form] was.
I could be mistaken, but it seems to me that the point of the tutor's gentle question was that there is no "slope form". There is, however, a "slope-intercept form" and a "point-slope form".

You made a guess as to which of these two the poster meant. As the tutor pointed out, your guess is just that: a guess. Only the student knows which form the instructions specified.

Many tutors have learned from experience that presuming to know a student's intended meaning frequently backfires. Hence, the request for clarification.

Thank you for your understanding.

Eliz.
 
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