The distance d of point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram.
The distance d of point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram.
So the distance from P = (4,3) to the line through the points A = (-2,5) and B (-3, -5) is _______
Homework Answers
This problem is based on finding out distance between point and the line that passes through two points
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The distance d of point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram.
The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram.
The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram. So the distance from P = (-3,2,3) to the line through the points A = (2, -4, 2) and B = (0,3,-1) is _______
(1 point) The distance d of a point P to the line through points A and...
(1 point) The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram. = So the distance from P (-4,-5, -4) to the line through the points A = (1, -2, 3) and B = (-3, 2, -3) is | (1 point) The distance d of a point P to the line through points A and B is...
(1 point) The distance d of a point P to the line through points A and...
(1 point) The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram. So the distance from P = (0, 2) to the line through the points A = (-1,-1) and B=(3,0) is
Problem-1 (10 points): The line L through the point p(-1,0,1) is orthogonal to the surface S-((r,...
Problem-1 (10 points): The line L through the point p(-1,0,1) is orthogonal to the surface S-((r, y.3)r In:+sin(y:)- 0 at p. Then L intersects the plane :-0 at the point
Problem-1 (10 points): The line L through the point p(-1,0,1) is orthogonal to the surface S-((r, y.3)r In:+sin(y:)- 0 at p. Then L intersects the plane :-0 at the point
Question 1 (10 points] Let L be the line passing through the point P=(4, -2,5) with...
Question 1 (10 points] Let L be the line passing through the point P=(4, -2,5) with direction vector d=[5, 2, 2]', and let T be the plane defined by –2x-3y=z=-5. Find the point Q where L and T intersect. Q=(0,0,0)
B (2,4) A (-2,3) C (11,2) 0 3y+ 2x+5-0 In the diagram, the points A, Band C have coordinates (-2,3), (2,4) and (11,2) respectively. D is a point such that DA is perpendicular to AB, and Dlies on...
B (2,4) A (-2,3) C (11,2) 0 3y+ 2x+5-0 In the diagram, the points A, Band C have coordinates (-2,3), (2,4) and (11,2) respectively. D is a point such that DA is perpendicular to AB, and Dlies on the line 3y+ 2x+ 5 = 0. 141 Find the coordinates of D. Point E lies on DC and the ratio of the length of DE to the length of DCis 2:3 (i) 141 (ii) Find the area of triangle DBE. (ii)...
Question B Diagram NOT accurately drawn 2 2b APB is a triangle. N is a point on AP. AB- a AN 2b NP-b (a) Find the vector PB, in terms of a and b. 3b 10 B is the midpoint of AC. M is the midpoint o...
Question B
Diagram NOT accurately drawn 2 2b APB is a triangle. N is a point on AP. AB- a AN 2b NP-b (a) Find the vector PB, in terms of a and b. 3b 10 B is the midpoint of AC. M is the midpoint of PB. *(b) Show that NMC is a straight line.
Diagram NOT accurately drawn 2 2b APB is a triangle. N is a point on AP. AB- a AN 2b NP-b (a) Find the...
5. Find parametric equations for the line through the point (0, 1,2) that is orthogonal to...
5. Find parametric equations for the line through the point (0, 1,2) that is orthogonal to the line x = 1 + t, y 1-t, 2t, and intersects this line. (Hint: Try drawing this scenario in two dimensions, ie. draw two orthogonal lines and a point on each line away from the intersection. How would you find the direction vector?)
Determine the slope (g) and deflection (AB) of Point B in terms of El. P =...
Determine the slope (g) and deflection (AB) of Point B in terms of El. P = 12 kN and L = 9 m. Use the Moment-Area Method. Theorem 1: The angle between the tangents at any two points on the elastic curve equals the area under the M EI diagram between these two points. ALI Theorem 2: The vertical distance between the tangent at a point (A) on the elastic curve and the tangent extended from another point (B) equals...
Two points, A and B, are terminal ends of a line-segment (place horizontally). Point X is...
Two points, A and B, are terminal ends of a line-segment (place horizontally). Point X is above the line a distance 23- cm away from point A (nearer to A than B). Point Z is above the line a distance 12-cm away from point B (nearer to B than A). The point T is below the line. As such, there are line segments XT and ZT each of which crosses the line segment AB. The distance from point X to...
The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram. So the distance from P = (-3,2,3) to the line through the points A = (2, -4, 2) and B = (0,3,-1) is _______
(1 point) The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram. = So the distance from P (-4,-5, -4) to the line through the points A = (1, -2, 3) and B = (-3, 2, -3) is | (1 point) The distance d of a point P to the line through points A and B is...
(1 point) The distance d of a point P to the line through points A and B is the length of the component of AP that is orthogonal to AB, as indicated in the diagram. So the distance from P = (0, 2) to the line through the points A = (-1,-1) and B=(3,0) is
Problem-1 (10 points): The line L through the point p(-1,0,1) is orthogonal to the surface S-((r, y.3)r In:+sin(y:)- 0 at p. Then L intersects the plane :-0 at the point
Problem-1 (10 points): The line L through the point p(-1,0,1) is orthogonal to the surface S-((r, y.3)r In:+sin(y:)- 0 at p. Then L intersects the plane :-0 at the point
Question 1 (10 points] Let L be the line passing through the point P=(4, -2,5) with direction vector d=[5, 2, 2]', and let T be the plane defined by –2x-3y=z=-5. Find the point Q where L and T intersect. Q=(0,0,0)
B (2,4) A (-2,3) C (11,2) 0 3y+ 2x+5-0 In the diagram, the points A, Band C have coordinates (-2,3), (2,4) and (11,2) respectively. D is a point such that DA is perpendicular to AB, and Dlies on the line 3y+ 2x+ 5 = 0. 141 Find the coordinates of D. Point E lies on DC and the ratio of the length of DE to the length of DCis 2:3 (i) 141 (ii) Find the area of triangle DBE. (ii)...
Question B
Diagram NOT accurately drawn 2 2b APB is a triangle. N is a point on AP. AB- a AN 2b NP-b (a) Find the vector PB, in terms of a and b. 3b 10 B is the midpoint of AC. M is the midpoint of PB. *(b) Show that NMC is a straight line.
Diagram NOT accurately drawn 2 2b APB is a triangle. N is a point on AP. AB- a AN 2b NP-b (a) Find the...
5. Find parametric equations for the line through the point (0, 1,2) that is orthogonal to the line x = 1 + t, y 1-t, 2t, and intersects this line. (Hint: Try drawing this scenario in two dimensions, ie. draw two orthogonal lines and a point on each line away from the intersection. How would you find the direction vector?)
Determine the slope (g) and deflection (AB) of Point B in terms of El. P = 12 kN and L = 9 m. Use the Moment-Area Method. Theorem 1: The angle between the tangents at any two points on the elastic curve equals the area under the M EI diagram between these two points. ALI Theorem 2: The vertical distance between the tangent at a point (A) on the elastic curve and the tangent extended from another point (B) equals...
Two points, A and B, are terminal ends of a line-segment (place horizontally). Point X is above the line a distance 23- cm away from point A (nearer to A than B). Point Z is above the line a distance 12-cm away from point B (nearer to B than A). The point T is below the line. As such, there are line segments XT and ZT each of which crosses the line segment AB. The distance from point X to...
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