-Given the general equation of the plane, obtain the parametric equations π = 2x-5y+6z-12
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- Find a set of parametric equations to represent the graph of y=x2+2, using each parameter. a. t=x b. t=2xFind the parametric equations for the line in which the planes x-2y+4z=2 and x+2y-2z=6 intersectsConsider the Point (-2,1,3) and the plane -3x2 +x2 +4x3=7. Find parametric equations of the line that passes through the point and is perpendicular to the plane
- Find parametric equations for the line in which the planes 3x - 6y -2z = 15 and 2x + y - 2z = 5 intersect.Select a parametric equation that represents the line that passes through the points (3,0,−2) and (−3,9,5).Provide parametric equations for the line passing through the coordinates (1, −3, 2) and perpendicular to the the plane 4x − 3z + 7 = 0
- Find the parametric equation of the line passing through the points P = (1, 2, −1) and Q = (1, −1, −2).Find a set of parametric equations for the rectangular equation y=4x-2. Select one: a. x = 1-3, y=92 - 59t - 17 O b. xt, y = 4t-2 C. x=t, y = 9t²-5t-2 O d. x=t-3, y=4t+10 e. x=1+3, y=4t-10Find a parametric equation for the line through the point (−7,4,−7) and perpendicular to the plane 7x+4y+9z=5 which is written using the coordinates of the given point and the coefficients of x, y, and z in the given equation of the plane.