Write the equation of the line passing through P with normal vector n in normal form and general form. - [⁹] 8·(0-8). P = (0, 0), n = (a) normal form (b) general form 0
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- Determine the equation for the line with normal vector n = [3,-4] passing through the point P(-1,-2)write the equation of the line passing through P with normal vector n in (a) normal form and (b) general form.Find an equation of the plane that passes through the point P(-3, -2, 3) and has the vector n = (-7, 6, 4) as a normal.
- Subtracting the two equations, find a vector equation for the curve of intersection between y= 4x2+(3/4)z2 and y-1= 3x2+(1/2)z2 for x>0. Find and simplify the tangential component of acceleration for your curve.Find the linear equation of the plane through the point (2, −2, 6) and with normal vector j+2k.Find the linear equation of the plane through the point (6,−2,5) and with normal vector j+2k. Equation:
- Find the vector equation of the line that passes through point M, intersects and is perpendicular to the line.write the equation of the plane passing through P with normal vector n in (a) normal form and (b) general form.Find the parametric equation for the line through the point (2,-3,1) and parallel to the vector [3,4,2]