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Show that the points (a, b, c), (b, c, a) and (c, a, b) are the vertices of an equilateral triangle. 

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

Are the points A(3, 6, 9), B(10, 20, 30) and C(25, –41, 5), the vertices of a right-angled triangle?

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

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Verify the following: 

 (0, 7, –10), (1, 6, –6) and (4, 9, –6) are vertices of an isosceles triangle.

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

Verify the following: 

 (0, 7, –10), (1, 6, –6) and (4, 9, –6) are vertices of an isosceles triangle. 

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

Verify the following: 

(0, 7, 10), (–1, 6, 6) and (–4, 9, –6) are vertices of a right-angled triangle.

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

Verify the following: 

 (–1, 2, 1), (1, –2, 5), (4, –7, 8) and (2, –3, 4) are vertices of a parallelogram.

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

Verify the following:

 (5, –1, 1), (7, –4,7), (1, –6,10) and (–1, – 3,4) are the vertices of a rhombus.

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

Find the locus of the points which are equidistant from the points (1, 2, 3) and (3, 2, –1).

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

Find the locus of the point, the sum of whose distances from the points A(4, 0, 0) and B(–4, 0, 0) is equal to 10.

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

Show that the points A(1, 2, 3), B(–1, –2, –1), C(2, 3, 2) and D(4, 7, 6) are the vertices of a parallelogram ABCD, but not a rectangle.

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

Write the sum of the coefficients in the expansion of \[\left( 1 - 3x + x^2 \right)^{111}\]

 
[7] Binomial Theorem
Chapter: [7] Binomial Theorem
Concept: undefined >> undefined

Find the equation of the set of the points P such that its distances from the points A(3, 4, –5) and B(–2, 1, 4) are equal.

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

If a and b denote respectively the coefficients of xm and xn in the expansion of \[\left( 1 + x \right)^{m + n}\], then write the relation between a and b.

 
 
[7] Binomial Theorem
Chapter: [7] Binomial Theorem
Concept: undefined >> undefined

If a and b are coefficients of xn in the expansions of \[\left( 1 + x \right)^{2n} \text{ and } \left( 1 + x \right)^{2n - 1}\] respectively, then write the relation between a and b.

 
 
[7] Binomial Theorem
Chapter: [7] Binomial Theorem
Concept: undefined >> undefined

If a and b denote the sum of the coefficients in the expansions of \[\left( 1 - 3x + 10 x^2 \right)^n\]  and \[\left( 1 + x^2 \right)^n\]  respectively, then write the relation between a and b.

 
 
 
[7] Binomial Theorem
Chapter: [7] Binomial Theorem
Concept: undefined >> undefined

The term without x in the expansion of \[\left( 2x - \frac{1}{2 x^2} \right)^{12}\] is 

 
[7] Binomial Theorem
Chapter: [7] Binomial Theorem
Concept: undefined >> undefined

Find the ratio in which the sphere x2 + y2 z2 = 504 divides the line joining the points (12, –4, 8) and (27, –9, 18).

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

Show that the plane ax + by cz + d = 0 divides the line joining the points (x1y1z1) and (x2y2z2) in the ratio \[- \frac{a x_1 + b y_1 + c z_1 + d}{a x_2 + b y_2 + c z_2 + d}\]

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

Write the distance of the point P (2, 3,5) from the xy-plane.

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

Write the distance of the point P(3, 4, 5) from z-axis.

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