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English Medium Class 9 - CBSE Question Bank Solutions

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The sides of a triangle are 56 cm, 60 cm and 52 cm long. Then the area of the triangle is ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

The area of an equilateral triangle with side `2sqrt(3)` cm is ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

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The length of each side of an equilateral triangle having an area of `9sqrt(3)`cm2 is ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

If the area of an equilateral triangle is `16sqrt(3)` cm2, then the perimeter of the triangle is ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

The sides of a triangle are 35 cm, 54 cm and 61 cm, respectively. The length of its longest altitude ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

The area of an isosceles triangle having base 2 cm and the length of one of the equal sides 4 cm, is ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

The edges of a triangular board are 6 cm, 8 cm and 10 cm. The cost of painting it at the rate of 9 paise per cm2 is ______.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

The area of the equilateral triangle is `20sqrt(3)` cm2 whose each side is 8 cm.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

The area of a regular hexagon of side ‘a’ is the sum of the areas of the five equilateral triangles with side a.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

In a triangle, the sides are given as 11 cm, 12 cm and 13 cm. The length of the altitude is 10.25 cm corresponding to the side having length 12 cm.

[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
Concept: undefined >> undefined

Visualise 3.765 on the number line, using successive magnification.

[1] Number Systems
Chapter: [1] Number Systems
Concept: undefined >> undefined

Visualise `4.bar26`  on the number line, up to 4 decimal places.

[1] Number Systems
Chapter: [1] Number Systems
Concept: undefined >> undefined

Determine the following polynomial has (x + 1) a factor:

x3 + x2 + x + 1

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

Use the Factor Theorem to determine whether g(x) is a factor of p(x) in the following case:

p(x) = 2x3 + x2 – 2x – 1, g(x) = x + 1

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

Use the Factor Theorem to determine whether g(x) is a factor of p(x) in the following case:

p(x) = x3 + 3x2 + 3x + 1, g(x) = x + 2

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

Use the Factor Theorem to determine whether g(x) is a factor of p(x) in the following case:

p(x) = x3 − 4x2 + x + 6, g(x) = x − 3

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

Find the value of k, if x – 1 is a factor of p(x) in the following case:

p(x) = x2 + x + k

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

Find the value of k, if x – 1 is a factor of p(x) in the following case:

p(x) = `2x^2+kx+sqrt2`

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

Find the value of k, if x – 1 is a factor of p(x) in the following case:

p(x) = `kx^2 - sqrt2x +1`

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

Find the value of k, if x – 1 is a factor of p(x) in the following case:

p(x) = kx2 – 3x + k

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