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If the vertices of a triangle have integral coordinates, then the triangle can not be equilateral.

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

The points A(– 2, 1), B(0, 5), C(– 1, 2) are collinear.

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

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The vertex of an equilateral triangle is (2, 3) and the equation of the opposite side is x + y = 2. Then the other two sides are y – 3 = `(2 +- sqrt(3)) (x - 2)`.

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

The line `x/a + y/b` = 1 moves in such a way that `1/a^2 + 1/b^2 = 1/c^2`, where c is a constant. The locus of the foot of the perpendicular from the origin on the given line is x2 + y2 = c2.

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

Line joining the points (3, – 4) and (– 2, 6) is perpendicular to the line joining the points (–3, 6) and (9, –18).

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined
Column C1 Column C2
(a) The coordinates of the points
P and Q on the line x + 5y = 13 which
are at a distance of 2 units from the
line 12x – 5y + 26 = 0 are
(i) (3, 1), (–7, 11)
(b) The coordinates of the point on
the line x + y = 4, which are at a  unit
distance from the line 4x + 3y – 10 = 0 are
(ii) `(- 1/3, 11/3), (4/3, 7/3)`
(c) The coordinates of the point on the line
joining A (–2, 5) and B (3, 1) such that
AP = PQ = QB are
(iii) `(1, 12/5), (-3, 16/5)`
[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

The equation of the line through the intersection of the lines 2x – 3y = 0 and 4x – 5y = 2 and

Column C1 Column C2
(a) Through the point (2, 1) is (i) 2x – y = 4
(b) Perpendicular to the line (ii) x + y – 5
= 0 x + 2y + 1 = 0 is
(ii) x + y – 5 = 0
(c) Parallel to the line (iii) x – y –1 = 0
3x – 4y + 5 = 0 is
(iii) x – y –1 = 0
(d) Equally inclined to the axes is (iv) 3x – 4y – 1 = 0
[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined

Find the equation of the circle which touches the both axes in first quadrant and whose radius is a.

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

Find the equation of the circle which passes through the points (2, 3) and (4, 5) and the centre lies on the straight line y – 4x + 3 = 0.

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

If the direction ratios of a line are 1, 1, 2, find the direction cosines of the line.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

Find the direction cosines of the line passing through the points P(2, 3, 5) and Q(–1, 2, 4).

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

If a line makes an angle of 30°, 60°, 90° with the positive direction of x, y, z-axes, respectively, then find its direction cosines.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

The x-coordinate of a point on the line joining the points Q(2, 2, 1) and R(5, 1, –2) is 4. Find its z-coordinate.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

Find the coordinates of the point where the line through (3, – 4, – 5) and (2, –3, 1) crosses the plane passing through three points (2, 2, 1), (3, 0, 1) and (4, –1, 0)

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

A plane meets the co-ordinates axis in A, B, C such that the centroid of the ∆ABC is the point (α, β, γ). Show that the equation of the plane is `x/alpha + y/beta + z/γ` = 3

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

Find the co-ordinates of the foot of perpendicular drawn from the point A(1, 8, 4) to the line joining the points B(0, –1, 3) and C(2, –3, –1).

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

Find the image of the point having position vector `hati + 3hatj + 4hatk` in the plane `hatr * (2hati - hatj + hatk)` + 3 = 0.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

The coordinates of the foot of the perpendicular drawn from the point (2, 5, 7) on the x-axis are given by ______.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

If α, β, γ are the angles that a line makes with the positive direction of x, y, z axis, respectively, then the direction cosines of the line are ______.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined

A line makes equal angles with co-ordinate axis. Direction cosines of this line are ______.

[11] Introduction to Three-dimensional Geometry
Chapter: [11] Introduction to Three-dimensional Geometry
Concept: undefined >> undefined
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CBSE Arts (English Medium) कक्षा ११ Question Bank Solutions
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Question Bank Solutions for CBSE Arts (English Medium) कक्षा ११ Hindi (Core)
Question Bank Solutions for CBSE Arts (English Medium) कक्षा ११ Hindi (Elective)
Question Bank Solutions for CBSE Arts (English Medium) कक्षा ११ History
Question Bank Solutions for CBSE Arts (English Medium) कक्षा ११ Mathematics
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