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(English Medium) ICSE Class 10 - CISCE Question Bank Solutions for Mathematics

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Mathematics
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If (x + 2) and (x – 3) are factors of x3 + ax + b, find the values of a and b. With these values of a and b, factorise the given expression.

[7] Factorisation of Polynomials
Chapter: [7] Factorisation of Polynomials
Concept: undefined >> undefined

If ax3 + 3x2 + bx – 3 has a factor (2x + 3) and leaves remainder – 3 when divided by (x + 2), find the values of a and b. With these values of a and b, factorise the given expression.

[7] Factorisation of Polynomials
Chapter: [7] Factorisation of Polynomials
Concept: undefined >> undefined

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If (2x – 3) is a factor of 6x2 + x + a, find the value of a. With this value of a, factorise the given expression.

[7] Factorisation of Polynomials
Chapter: [7] Factorisation of Polynomials
Concept: undefined >> undefined

Find whether 55 is a term of the A.P. 7, 10, 13,... or not. If yes, find which term is it.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

How many terms of the A.P. 27, 24, 21, ..., should be taken so that their sum is zero?

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

In an A.P. (with usual notations) : given d = 5, S9 = 75, find a and a

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

In an A.P. (with usual notations) : given a = 8, an = 62, Sn = 210, find n and d

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

The sum of first 15 terms of an A.P. is 750 and its first term is 15. Find its 20th term.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

Solve for x: 1 + 4 + 7 + 10 + ... + x = 287.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

How many terms of the A.P. 25, 22, 19, … are needed to give the sum 116 ? Also find the last term.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

How many terms of the A.P. 24, 21, 18, … must be taken so that the sum is 78? Explain the double answer.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

If the third term of an A.P. is 1 and 6th term is – 11, find the sum of its first 32 terms.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

Show that a1, a2, a3, … form an A.P. where an is defined as an = 3 + 4n. Also find the sum of first 15 terms.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

If an = 3 – 4n, show that a1, a2, a3,... form an AP. Also find S20.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

 Find the common difference of an A.P. whose first term is 5 and the sum of first four terms is half the sum of next four terms.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

The sum of first n terms of an A.P. whose first term is 8 and the common difference is 20 equal to the sum of first 2n terms of another A.P. whose first term is – 30 and the common difference is 8. Find n.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

The sum of first six terms of an arithmetic progression is 42. The ratio of the 10th term to the 30th term is `(1)/(3)`. Calculate the first and the thirteenth term.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

In an A.P., the sum of its first n terms is 6n – n². Find is 25th term.

[9] Arithmetic and Geometric Progression
Chapter: [9] Arithmetic and Geometric Progression
Concept: undefined >> undefined

If x – 2 is a factor of x3 – kx – 12, then the value of k is ______.

[7] Factorisation of Polynomials
Chapter: [7] Factorisation of Polynomials
Concept: undefined >> undefined

Find the value of 'a' if x – a is a factor of the polynomial 3x3 + x2 – ax – 81.

[7] Factorisation of Polynomials
Chapter: [7] Factorisation of Polynomials
Concept: undefined >> undefined
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