- #1
JFonseka
- 117
- 0
[SOLVED] Converting from Cartesian to Parametric form
Find a parametric vector equation of for the plane in R^3 having cartesian equation
4y + 5z = - 6
None
What I did was, first I turned the equation into 4x + 5y = -6, cause I'm more comfortable just treating equations like that.
Then I solved for y and got, y = (-4x -6)/5 = t
Hence x = (4t + 6)/5
and now y = t.
Then in parametric form it becomes:
(x, y) = (6/5, 0) + (4/5, 1)t
Is this right or wrong?
Homework Statement
Find a parametric vector equation of for the plane in R^3 having cartesian equation
4y + 5z = - 6
Homework Equations
None
The Attempt at a Solution
What I did was, first I turned the equation into 4x + 5y = -6, cause I'm more comfortable just treating equations like that.
Then I solved for y and got, y = (-4x -6)/5 = t
Hence x = (4t + 6)/5
and now y = t.
Then in parametric form it becomes:
(x, y) = (6/5, 0) + (4/5, 1)t
Is this right or wrong?