find the equation of the line joining the points (-7,6,-3) and (7,-6,-3).
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let we will take A and B as
A(-7,6,3) & B(7,-6,3)
by taking parametric representation for the line AB
then consider T as a real valued parameter
x = x1 + (x2 - x1) t = -7 + 14 t
y = y1 + (y2 - y1) t = 6 -12 t
z = z1 + (z2 - z1) t = 3 - 6 t
A(-7,6,3) & B(7,-6,3)
by taking parametric representation for the line AB
then consider T as a real valued parameter
x = x1 + (x2 - x1) t = -7 + 14 t
y = y1 + (y2 - y1) t = 6 -12 t
z = z1 + (z2 - z1) t = 3 - 6 t
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let the given points be
-7i+6j -3k
and 7i -6j-3k
vector equation of the straight lines joining A(a) and B(b) is r = (1-t)a +tb
the equation of the line joining the points (-7,6,-3) and (7,-6,-3) is
r = (1-t)(-7i+6j -3k) + t(7i -6j-3k)
-7i+6j -3k
and 7i -6j-3k
vector equation of the straight lines joining A(a) and B(b) is r = (1-t)a +tb
the equation of the line joining the points (-7,6,-3) and (7,-6,-3) is
r = (1-t)(-7i+6j -3k) + t(7i -6j-3k)
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