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English Medium Class 9 - CBSE Question Bank Solutions

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Factorise:

x3 + x2 – 4x – 4

[2] Introduction to Polynomials
Chapter: [2] Introduction to Polynomials
Concept: undefined >> undefined

Factorise:

3x3 – x2 – 3x + 1

[2] Introduction to Polynomials
Chapter: [2] Introduction to Polynomials
Concept: undefined >> undefined

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The equation 2x + 5y = 7 has a unique solution, if x, y are ______.

[5] Linear Equations in Two Variables
Chapter: [5] Linear Equations in Two Variables
Concept: undefined >> undefined

Any point on the x-axis is of the form ______.

[5] Linear Equations in Two Variables
Chapter: [5] Linear Equations in Two Variables
Concept: undefined >> undefined

The point of the form (a, a) always lies ______.

[5] Linear Equations in Two Variables
Chapter: [5] Linear Equations in Two Variables
Concept: undefined >> undefined

Let y varies directly as x. If y = 12 when x = 4, then write a linear equation. What is the value of y when x = 5?

[5] Linear Equations in Two Variables
Chapter: [5] Linear Equations in Two Variables
Concept: undefined >> undefined

In the following figure, BA ⊥ AC, DE ⊥ DF such that BA = DE and BF = EC. Show that ∆ABC ≅ ∆DEF.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

ABC and DBC are two triangles on the same base BC such that A and D lie on the opposite sides of BC, AB = AC and DB = DC. Show that AD is the perpendicular bisector of BC.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

ABC is an isosceles triangle in which AC = BC. AD and BE are respectively two altitudes to sides BC and AC. Prove that AE = BD.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

Prove that sum of any two sides of a triangle is greater than twice the median with respect to the third side.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

In a right triangle, prove that the line-segment joining the mid-point of the hypotenuse to the opposite vertex is half the hypotenuse.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

Two lines l and m intersect at the point O and P is a point on a line n passing through the point O such that P is equidistant from l and m. Prove that n is the bisector of the angle formed by l and m.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

Line segment joining the mid-points M and N of parallel sides AB and DC, respectively of a trapezium ABCD is perpendicular to both the sides AB and DC. Prove that AD = BC.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

ABCD is a quadrilateral such that diagonal AC bisects the angles A and C. Prove that AB = AD and CB = CD.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

ABC is a right triangle such that AB = AC and bisector of angle C intersects the side AB at D. Prove that AC + AD = BC.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

ABCD is quadrilateral such that AB = AD and CB = CD. Prove that AC is the perpendicular bisector of BD.

[9] Triangles: Congruence Theorems
Chapter: [9] Triangles: Congruence Theorems
Concept: undefined >> undefined

In the following figure, it is given that BDEF and FDCE are parallelograms. Can you say that BD = CD? Why or why not?

[10] 4-gons (Quadrilaterals)
Chapter: [10] 4-gons (Quadrilaterals)
Concept: undefined >> undefined

In the following figure, ABCD and AEFG are two parallelograms. If ∠C = 55º, determine ∠F.

[10] 4-gons (Quadrilaterals)
Chapter: [10] 4-gons (Quadrilaterals)
Concept: undefined >> undefined

The length of the longest pole that can be put in a room of dimensions (10 m × 10 m × 5 m) is ______.

[13] Surface Area and Volume
Chapter: [13] Surface Area and Volume
Concept: undefined >> undefined

A storage tank is in the form of a cube. When it is full of water, the volume of water is 15.625 m3. If the present depth of water is 1.3 m, find the volume of water already used from the tank.

[13] Surface Area and Volume
Chapter: [13] Surface Area and Volume
Concept: undefined >> undefined
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