English

(English Medium) ICSE Class 9 - CISCE Question Bank Solutions for Mathematics

Advertisements
[object Object]
[object Object]
Subjects
Popular subjects
Topics
Advertisements
Advertisements
Mathematics
< prev  521 to 540 of 3121  next > 

Name the greatest and the smallest sides in the following triangles:
ΔABC, ∠ = 56°, ∠B = 64° and ∠C = 60°.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Name the greatest and the smallest sides in the following triangles:
ΔDEF, ∠D = 32°, ∠E = 56° and ∠F = 92°.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Advertisements

Name the greatest and the smallest sides in the following triangles:
ΔXYZ, ∠X = 76°, ∠Y = 84°.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Arrange the sides of the following triangles in an ascending order:
ΔABC, ∠A = 45°, ∠B = 65°.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Arrange the sides of the following triangles in an ascending order:
ΔDEF, ∠D = 38°, ∠E = 58°.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Name the smallest angle in each of these triangles:
In ΔABC, AB = 6.2cm, BC = 5.6cm and AC = 4.2cm

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Name the smallest angle in each of these triangles:
In ΔPQR, PQ = 8.3cm, QR = 5.4cm and PR = 7.2cm

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Name the smallest angle in each of these triangles:
In ΔXYZ, XY = 6.2cm, XY = 6.8cm and YZ = 5cm

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

In a triangle ABC, BC = AC and ∠ A = 35°. Which is the smallest side of the triangle?

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

In ΔABC, the exterior ∠PBC > exterior ∠QCB. Prove that AB > AC.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

ΔABC is isosceles with AB = AC. If BC is extended to D, then prove that AD > AB.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Prove that the perimeter of a triangle is greater than the sum of its three medians.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

Prove that the hypotenuse is the longest side in a right-angled triangle.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

D is a point on the side of the BC of ΔABC. Prove that the perimeter of ΔABC is greater than twice of AD.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

For any quadrilateral, prove that its perimeter is greater than the sum of its diagonals.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

ABCD is a quadrilateral in which the diagonals AC and BD intersect at O. Prove that AB + BC + CD + AD < 2(AC + BC).

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

In ABC, P, Q and R are points on AB, BC and AC respectively. Prove that AB + BC + AC > PQ + QR  + PR.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

In ΔPQR, PR > PQ and T is a point on PR such that PT = PQ. Prove that QR > TR.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

ABCD is a trapezium. Prove that:

CD + DA + AB + BC > 2AC.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined

ABCD is a trapezium. Prove that:

CD + DA + AB > BC.

[11] Inequalities
Chapter: [11] Inequalities
Concept: undefined >> undefined
< prev  521 to 540 of 3121  next > 
Advertisements
Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×