Webb9 apr. 2024 · 2.) Enjoy the stunning views towards Matterhorn and the Mont Blanc while flying along the Airway A9 and across the Alps more or less over the Gotthard (one of the longest car tunnels in the world). 3.) The famous Matterhorn while descending towards @zurichairport 4.) WebbCalculus questions and answers. Find the equation of the plane passing through the line of intersection of the planes 2x+3y−z = 0 and x−4y+2z = −5, and passing through the point (−2, 0, −1).
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WebbFind an equation of the plane that passes through the points $(1, 2, 5), (5, 4, 8) $, and $(2, 4, 8)$. $v_1 = [1,2,5] - [5,4, 8] = [-4, -2, -3]$ $v_2 = [2,4,8] - [5,4,8] = [-3,0,0]$ $v_1 \times v_2 = [0,9,-6]$ thus, $ax + by + cz = d, a = 0, b = 9, c = -6$ to get d we plug $0(5) + 9(4) - 6(8) = -12$ Therefore the equation is $9y - 6z = -12$ Right? WebbThe plane passing through the points (1,2,1), (2,1,2) and parallel to the line, 2x=3y,z =1 also passes through the point: Q. The plane through the intersection of the planes x+y+z=1 and 2x+3y−z+4=0 and parallel to y -axis also passes through the point: View More Wildlife Conservation MATHEMATICS Watch in App how to remove formatting in google docs
Example 17 - Find vector and cartesian equation of plane
Webb4). Substituting the values of a, b, c, obtained in step 3, in equation (i) in step 1 to get the required plane. Example : Find the equation of the plane through the points A (2, 2, -1), B (3, 4, 2) and C (7, 0 , 6). Solution : The general equation of a plane passing through (2, 2, -1) is. WebbThe plane passing through the points (1, 2, 1), (2, 1, 2) and parallel to the line, 2x = 3y, z = 1 also passes through the point : (1) (0, 6, –2) (2) (–2, 0, 1) (3) (0, –6, 2) (4) (2, 0, –1) jee main 2024 Please log in or register to answer this question. 1 Answer +1 vote answered Sep 11, 2024 by Manoj01 (50.5k points) Answer is (2) (–2, 0, 1) WebbFind an Equation of the Plane Containing the point (0,1,1) and This Calculus 3 video tutorial explains how to find the equation of a plane given three points.My Website: the cross product of the two obtained vectors: (B-A)*(C-A)=(9,-18,9). This is the normal vector of the plane, so we can divide it by how to remove formatting in word document