passing through (2, 3) and perpendicular to lines 3x+2y-1=0 and x-3 y+2=0
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Notes:
Slope of ax + by + c = 0 is – a/b (b ≠ 0) i.e. Slope = – coefficient of x / coefficient of y
When two lines are parallel their slopes are equal.
When two lines are perpendicular to each other then the product of their slopes is -1. Thus, If slope one line is m, then the slope of a line perpendicular to it is – 1/m.
ALGORITHM:
Find the slopes of given line using the formula given in point 1 of notes.
Find the slopes of required lines forming pair using relations given in points 2 and 3 of notes.
Use slope point form y – y1 = m (x – x1 ) to find equations of given lines. If Lines are passing through origin use y = mx form.
Write equations of lines in the form u = 0 and v = 0.
Find u.v = 0.
Simplify the L.H.S. of the joint equation.
Slope of ax + by + c = 0 is – a/b (b ≠ 0) i.e. Slope = – coefficient of x / coefficient of y
When two lines are parallel their slopes are equal.
When two lines are perpendicular to each other then the product of their slopes is -1. Thus, If slope one line is m, then the slope of a line perpendicular to it is – 1/m.
ALGORITHM:
Find the slopes of given line using the formula given in point 1 of notes.
Find the slopes of required lines forming pair using relations given in points 2 and 3 of notes.
Use slope point form y – y1 = m (x – x1 ) to find equations of given lines. If Lines are passing through origin use y = mx form.
Write equations of lines in the form u = 0 and v = 0.
Find u.v = 0.
Simplify the L.H.S. of the joint equation.
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