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#1 (permalink) |
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Line rotated 90 degrees
For the line whose equation is (y+2-b)/x=m +(2/x), m is not zero. If the line is rotated 90 degrees, then the slope of the line would be
(A) 1/m (B) -1/m (C) m (D) -m (E) m-2 HAVE FUN! ![]()
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#2 (permalink) |
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Within my grasp!
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The answer should be B.
We have: y=mx+b. Now assuming that b=0 and m=2, we have y=2x. If we rotate this line 90 degrees, the equation of this new line will be y=(-1/2)*x. Here, the slope is (-1/m). Hence, B. Last edited by Lock : 2009 May 22nd at 08:38 PM. |
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#5 (permalink) |
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Try Try TRY! I'm not getting an affirmative answer! I have the official answer, but I'm not going to give it out as yet!
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#7 (permalink) | |
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We can change the world!
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Quote:
hummm if we have two perpendicular lines, their product should be -1, right? So, in this case, the first line has a slope of m and because the other line is perpendicular to it, its slope should be -1/m (m*-1/m=-1). Note I'm still not giving you the official answer and I'm not telling you whether your explanation is right !So, What if the two lines were parallel? ![]()
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#8 (permalink) |
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TestMagic Guru-in-Training
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(y+2-b)/x=m+2/x
y+2-b=mx+2 y=mx+b for the line to be rotated on 90 degree the slope should be negative and also inverse i mean that multiply for example k*1/k=1 original slope is m new one is -1/m m*(-1/m)=-1 minus for the lines to be perpendicular |
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#10 (permalink) | |
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Within my grasp!
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Quote:
here the equation is (y+2-b)/x=m +(2/x) Or,y+2-b=m x+2 Or, y=m x+b Its slop is m Let the slop of line perpendicular to it is m1 So, mm1=-1 Or,m1=-1/m |
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