x(t) = 4 + 3t Find a plane through the point (2,-3,7) and orthogonal to the line y(t) = 2 - 3t z(t) =-8-t
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- Compute the distance between the point (-2, 8, 1) and the line of intersection between the two planeshaving equations x+ y+ z=3 and 5x+ 2y+ 3z=8Find the slope of the tangent to the curve of intersection of the survace 3z =√36 – 9x² – 4y² and the plane x = 1 at the points (1,–2,√11/3)!Find an equation of a plane through the point (0,−2,1) which is orthogonal to the line x=−5+4t,y=2−5t, in which the coefficient of x is 4.