Mathematics

Mathematics, 04.09.2019 18:30, karose4590

Find a vector parametrization for the line with the given description. perpendicular to the yz-plane, passes through (0, 0, 8)

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Mathematics, 04.07.2019 04:00, jjjones2233

2.) write an equation of the line that is perpendicular to the line y = 4x - 10 that passes through the point (-16, 2). a) y = -1/4 x - 2 b) y - 4 x + 6 c) y = -1/4 x + 2 d) y-4 x +2 3) find the equation of a line perpendicular to y - 3x = – 8 that passes through the point (3, 2). (answer in slope-intercept form) a) y = -3x + 2 b) y = -3x + 3 c) y = -1/3x + 2 d) y = -1/3x + 3 4) consider the line in the coordinate plane that passes through the point (-5, 2) and the origin. find the slope of a line perpendicular to the line described a) -2/5 b) -5/2 c) 1/2 d) 5/2

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Mathematics, 16.07.2019 20:30, dannyo6680

Find a vector parametrization of the ellipse centered at the origin in the xy-plane that has major diameter 10 along the x-axis, minor diameter 6 along the y-axis, and is oriented counter-clockwise. your parametrization should make the point (5,0) correspond to t=0. use t as the parameter in your answer.

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Mathematics, 19.07.2019 04:10, reich9357

Which of the following pairs of lines are perpendicular? (a) 3x - 5y = 1 and 2x + y = 2 (b) 2x + 7y = 1 and x - y = 5 (c) 3x - 5y = 1 and 5x + 3y = 7 (d) -x + y = 2 and x + y = 9 find the equation of the plane perpendicular to the given vector n and passing through the given point p. (a) n = (1, -1, 3), p = (4, 2, -1) (b) n = (-3, -2, 4), p = (2, pi, -5) (c) n = (-1, 0, 5), p = (2, 3, 7) find the equation of the plane passing through the following three points. (2, 1, 1). (3, -1, 1), (4, 1. - 1) (b) (-2, 3, -1), (2, 2, 3), (-4, -1, 1) (-5, -1, 2), (1, 2, -1), (3, -1, 2) find a vector perpendicular to (1, 2, -3) and (2, -1, 3) and another vector perpendicular to (-1, 3, 2) and (2, 1, 1). find a vector parallel to the line of intersection of the two planes 2x - y + z = 1. 3x + y + z = 2. same question for the planes. 2x + y + 5z = 2, 3x - 2y + z = 3. find a parametric representation for the line of intersection of the planes of exercises 10 and 11. find the cosine of the angle between the following planes: (a) x + y + z = 1 x - y -z = 5 (b) 2x + 3y - z = 2 x - y + z = 1 (c) x + 2y - z = 1 -x + 3y + z = 2 (d) 2x + y + z = 3 -x - y + z = pi (a) let p = (1, 3, 5) and a = (-2, l, l) find the intersection of the line through p in the direction of a. and the plane 2x + 3y - z = 1. let p = (1, 2, 1). find the point of intersection of the plane 3x - 4y + x = 2, with the line through p. perpendicular to that plane. let q = (l, -1, 2) p = (1, 3, -2) and n = (1.2.2). find the point of the intersection of the line through p in the direction of n. and the plane through q perpendicular to n. find the distance between the indicated point and plane. (1, 1, 2) and 3x + y - 5z = 2 (-1, 3, 2) and 2x - 4y + z = 1 (c) (3. -2, 1) and the yz-plane (d) (-3, -2, 1) and the yz-plane

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Mathematics, 23.09.2019 23:00, willveloz4

8. let p = (2, 0, 1), q = (3, 1, 0) and r = (4, 3, 5). (a) find the level set equation of the plane, p, containing p, q, and r. (b) find a parametrization of the plane, p, containing p, q, and r. (c) let l be the line passing through the point (−1, 0, 2) that is parallel to the vector (1, 2, 3). find the point of intersection of this line with the plane, p. (d) is the line through the points (2, 4, −5) and (0, 1, 3) parallel to the plane, p? explain why or why not.

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