class 12 | Chapter 11 | Expected 5 marks | exercise and examples #class12 #exam
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class 12 | Chapter 11 | Expected 5 marks | exercise and examples #class12 #exam
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Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line (x+2)/5 = (y+1)/2
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Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line
Shivang Maths Academy
Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line (x+2)/5 = (y+1)/2
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Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line
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Q) Let the position vectors of the points A,B and C be 3i βˆ’j βˆ’2k , 𝑖 +2𝑗 βˆ’π‘˜ and 𝑖 +5𝑗 +3π‘˜
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Q) Let the position vectors of the points A,B and C be 3i βˆ’j βˆ’2k , 𝑖 +2𝑗 βˆ’π‘˜ and 𝑖 +5𝑗 +3π‘˜
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) Let the position vectors of the points A,B and C be 3i βˆ’j βˆ’2k , 𝑖 +2𝑗 βˆ’π‘˜ and 𝑖 +5𝑗 +3π‘˜
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Q) Let the position vectors of the points A,B and C be 3i βˆ’j βˆ’2k , 𝑖 +2𝑗 βˆ’π‘˜ and 𝑖 +5𝑗 +3π‘˜
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) If the direction cosines of a line are πœ†,πœ†,πœ†, then πœ† is #threedimensionalgeometry
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Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line (x+2)/5 = (y+1)/2
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Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line (x+2)/5 = (y+1)/2
14.1K views5 months ago
YouTubeShivang Maths Academy
Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line (x+2)/5 = (y+1)/2
2:40
Q) Find the foot of the perpendiculardrawn from the point (1,1,4) of the line (x+2)/5 = (y+1)/2
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Q) Find the point on the line (π‘₯βˆ’1)/3=(𝑦+1)/2=(π‘§βˆ’4)/3 at a distance of 2√2 units from the point
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Q) Find the point on the line (π‘₯βˆ’1)/3=(𝑦+1)/2=(π‘§βˆ’4)/3 at a distance of 2√2 units from the point
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Q) Find the point on the line (π‘₯βˆ’1)/3=(𝑦+1)/2=(π‘§βˆ’4)/3 at a distance of 2√2 units from the point
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Q) Find the point on the line (π‘₯βˆ’1)/3=(𝑦+1)/2=(π‘§βˆ’4)/3 at a distance of 2√2 units from the point
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YouTubeShivang Maths Academy
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Q) Find the shortest distance between the lines:(π‘₯+1)/2=(π‘¦βˆ’1)/1=(π‘§βˆ’9)/(βˆ’3) " and (π‘₯βˆ’3)/2=(𝑦+15)
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Q) Find the distance of the point P(2,4,βˆ’1) from the line (π‘₯+5)/1=(𝑦+3)/4=(π‘§βˆ’6)/(βˆ’9).
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Q) Find the value of πœ† if the following lines are perpendicular to each other :𝑙_1:(1βˆ’x)/(βˆ’3)=
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Q) Find the image A^β€² of the point A(2,1,2) in the line 𝑙:r =4i +2j +2k +πœ†(i βˆ’j βˆ’k ). Also, find
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Q) Find the value of πœ† if the following lines are perpendicular to each other :𝑙_1:(1βˆ’x)/(βˆ’3)=
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Q) Find the equation of a line in vector and cartesian form which passes through the point ( 1,2,βˆ’4
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Q) The coordinates of the foot of the perpendicular drawn from the point A(βˆ’2,3,5) on the y -axis
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class 12 | Chapter 11 | Expected 5 marks | exercise and examples #class12 #exam
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Q) Let the position vectors of the points A,B and C be 3i βˆ’j βˆ’2k , 𝑖 +2𝑗 βˆ’π‘˜ and 𝑖 +5𝑗 +3π‘˜
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