Find symmetric equations for the line. (Use the parameter t.)
The line through
(−8, 4, 7)
and parallel to the line
x/2= y/3= z+1
4 answers
well, the given line goes through (0,0,-1) right?
The new line must have the same direction as x/2 = y/3 = z+1, which means that the new line must have direction (2,3,1) and must pass through the point (−8, 4, 7).
parametric equations of new line:
x = -8 + 2t
y = 4 + 3t
z = 7 + 1
The fact that (0,0,-1) in on the given line, has no impact on the new line
parametric equations of new line:
x = -8 + 2t
y = 4 + 3t
z = 7 + 1
The fact that (0,0,-1) in on the given line, has no impact on the new line
no, it does not. But the given symmetric equations can be used as a model for the desired equations. (not parametric, btw)
which can also be derived from yours, by eliminating t.
which can also be derived from yours, by eliminating t.
missed the "symmetric" part and assumed parametric, by bad
so we could just go ...
(x+8)/2 = (y-4)/3 = z -7
so we could just go ...
(x+8)/2 = (y-4)/3 = z -7