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A cylindrical rod whose height is 8 times of its radius is melted and recast into spherical balls of same radius. The number of balls will be

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

If the ratio of volumes of two spheres is 1 : 8, then the ratio of their surface areas is 

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

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If the surface area of a sphere is 144π m2, then its volume (in m3) is 

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

If a solid sphere of radius 10 cm is moulded into 8 spherical solid balls of equal radius, then the surface area of each ball (in sq.cm) is

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

If a sphere is inscribed in a cube, then the ratio of the volume of the sphere to the volume of the cube is

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

If a solid sphere of radius r is melted and cast into the shape of a solid cone of height r, then the radius of the base of the cone is

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

A sphere is placed inside a right circular cylinder so as to touch the top, base and lateral surface of the cylinder. If the radius of the sphere is r, then the volume of the cylinder is 

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

The ratio between the volume of a sphere and volume of a circumscribing right circular cylinder is 

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

A cone and a hemisphere have equal bases and equal volumes the ratio of their heights is

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. The ratio of their volumes is

[11] Surface Areas and Volumes
Chapter: [11] Surface Areas and Volumes
Concept: undefined >> undefined

In the given figure, the sides BC, CA and AB of a Δ ABC have been produced to D, E and F respectively. If ∠ACD = 105° and ∠EAF = 45°, find all the angles of the Δ ABC.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

ABC is a triangle. The bisector of the exterior angle at B and the bisector of ∠C intersect each other at D. Prove that ∠D = \[\frac{1}{2}\] ∠A.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

Write the sum of the angles of an obtuse triangle.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

If the angles of a triangle are in the ratio 2 : 1 : 3, then find the measure of smallest angle.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

In the given figure, if AB || DE and BD || FG such that ∠FGH = 125° and ∠B = 55°, find x and y.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

If the angles A, B and C of ΔABC satisfy the relation B − A = C − B, then find the measure of ∠B.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

In a triangle ABC, if AB =  AC and AB is produced to D such that BD =  BC, find ∠ACD: ∠ADC.

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

In ΔABC, if ∠A = 100°, AD bisects ∠A and AD ⊥ BC. Then, ∠B =

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

In a ΔABC, if ∠A = 60°, ∠B = 80° and the bisectors of ∠B and ∠C meet at O, then ∠BOC =

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined

Line segments AB and CD intersect at O such that AC || DB. If ∠CAB = 45° and ∠CDB = 55°, then ∠BOD =

[7] Triangles
Chapter: [7] Triangles
Concept: undefined >> undefined
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