Hello can you please make me two equations of two lines that can not determine a plane and explain why the value can’t make a plane
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- Determine the equation for the plane throught the points: (5, -5, -7) and (14, -5, -9) that is perpendicular to the plane y - 7x - 5z = 20If the equation of a plane is given by 2x - 10y + 11z = 30 Then classify the following phrase as TRUE or FALSE: The plane contains the point (2, -10, 11). True FalseHow do you determine when two planes intersect? How do you find the line of intersection when they do?
- How to find equation of the plane?The coordinates of W and Y in the Cartesian plane are (-7, -4) and (3, 1), respectively. Plot points W and Y in the Cartesian plane. Then, draw a vertical line through Y and a horizontal line through W. What are the coordinates of the point of intersection of the vertical and horizontal line? Name the point of intersection as point Z. What are its coordinates? What kind of triangle is formed? Determine the measure of the height and base of the triangle. How will you find their measures? Which side is the height or altitude? Base? Name the height and the base. What do you call the side? How long is? How did you get the measure of WY?Find the equation of the plane that contains the point of intersection of the two lines ?1: ?⃑ = [7,2, −6] + ?[2,1, −3] and ?2: ?⃑ = [3,9,13] + ?[1,5,5] is parallel to the plane 2? − 3? + ? − 1 = 0 SEE IMAGE
- Find an equation of the plane. The plane that passes through (7, 0, −2) and contains the line x = 5 − 2t, y = 1 + 3t, z = 3 + 2t -2x+31y-7z=2 This was my answer but its wrong i need helpI don't need any graphical explanation, just the work to solve works and I can figure it out from there: a. Find an equation of the plane that passes through (3, 2, -1) and contains the line l(t)= (-t, 2, 3+t), t is within the set of real numbers b. Find the (perpendicular) distance between the point (3, 2, 0) and the plane through the origin spanned by v= (2,4,0) and w= (0, 1, -1)What is the equation of the plane?
- 3. [V] Find the three intercepts of the plane 3x +y + 2z = 12 and use them to sketch the plane. How would you work out the area of the triangle in the plane that is formed by these three intercepts? (Don't do the calculation: Just explain.)The points that are equidistant from A = (5,-3,2) and B = (7,9,-4) form a plane. a.) find the equation of this plane in the form of ax + by + cz = d b.) find the coordinates for where this plane intersects the z-axisYou are given the following points: A=(−9,−11,19), B=(20,0,−4),C=(10,−11,−23).Which point is closest to the yz-plane? What is the distance from the yz-plane to this point? Which point is farthest from the xy-plane? What is the distance from the xy-plane to this point? Which point lies on the xz-plane?