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Science (English Medium) Class 11 - CBSE Question Bank Solutions for Mathematics

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Find the distance of the point (–1, 1) from the line 12(x + 6) = 5(y – 2).

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the points on the x-axis, whose distances from the `x/3 +y/4 = 1`  are 4 units.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

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Find the distance between parallel lines:

15x + 8y – 34 = 0 and 15x + 8y + 31 = 0

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the distance between parallel lines  l (x + y) + p = 0 and l (x + y) – r = 0

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

What are the points on the y-axis whose distance from the line  `x/3 + y/4 = 1` is 4 units.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find perpendicular distance from the origin to the line joining the points (cosΘ, sin Θ) and (cosΦ, sin Φ).

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the equation of the line parallel to y-axis and drawn through the point of intersection of the lines x– 7y + 5 = 0 and 3x + y = 0.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the distance of the line 4x + 7y + 5 = 0 from the point (1, 2) along the line 2x – y = 0.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the direction in which a straight line must be drawn through the point (–1, 2) so that its point of intersection with the line x + y = 4 may be at a distance of 3 units from this point.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

If sum of the perpendicular distances of a variable point P (x, y) from the lines x + y – 5 = 0 and 3x – 2y+ 7 = 0 is always 10. Show that P must move on a line.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

A ray of light passing through the point (1, 2) reflects on the x-axis at point A and the reflected ray passes through the point (5, 3). Find the coordinates of A.

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the coordinates of the focus, axis of the parabola, the equation of directrix and the length of the latus rectum.

x2 = 6y

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the coordinates of the focus, axis of the parabola, the equation of directrix and the length of the latus rectum.

y2 = – 8x

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the parabola that satisfies the following condition:

Focus (6, 0); directrix x = –6

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the parabola that satisfies the following condition:

Focus (0, –3); directrix y = 3

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the parabola that satisfies the following condition:

Vertex (0, 0); focus (3, 0)

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the parabola that satisfies the following condition:

Vertex (0, 0) focus (–2, 0)

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the parabola that satisfies the following condition:

Vertex (0, 0) passing through (2, 3) and axis is along x-axis

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the parabola that satisfies the following condition:

Vertex (0, 0), passing through (5, 2) and symmetric with respect to y-axis.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

If a parabolic reflector is 20 cm in diameter and 5 cm deep, find the focus.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined
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