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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 the interest is compounded half yearly, calculate the amount when the Principal is Rs. 7,400, the rate of interest is 5% per annum and the duration is one year.

[1] Compound Interest
Chapter: [1] Compound Interest
Concept: undefined >> undefined

In how many years will Rs. 15,625 amount to Rs. 17,576 at 4% p.a., compound interest?

[1] Compound Interest
Chapter: [1] Compound Interest
Concept: undefined >> undefined

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The population of a city is 1,25,000. If the annual birth rate and death rate are 5.5% and 3.5% respectively. Calculate the population of the city after 3 years.

[1] Compound Interest
Chapter: [1] Compound Interest
Concept: undefined >> undefined

The cost of a machine depreciates by 10% every year. If its present worth is Rs.18,000; what will be its value after three years?

[1] Compound Interest
Chapter: [1] Compound Interest
Concept: undefined >> undefined

The S.I. and C.I. on a sum of money for 2 years is Rs. 200 and 210 respectively. If the rate of interest is the same. Find the sum and rate.

[1] Compound Interest
Chapter: [1] Compound Interest
Concept: undefined >> undefined

Which in better investment: 7% Rs. 100 shares at Rs.120 or 8% Rs. 10 shares at Rs. 13.50.

[3] Shares and Dividends
Chapter: [3] Shares and Dividends
Concept: undefined >> undefined

Mamta invested Rs. 10,846 in buying the shares of a company at Rs. 17 each. If the face value of each share be? 10 and company paid 15% dividend at the end of the year, find the dividend earned by her.

[3] Shares and Dividends
Chapter: [3] Shares and Dividends
Concept: undefined >> undefined

Ajay owns 560 shares of a company. The face value of each share is Rs. 25. The company declares a dividend of 9%. Calculate:
(i) The dividend that Ajay will get.
(ii) The rate of interest on his investment, if Ajay had paid Rs. 30 for each share.

[3] Shares and Dividends
Chapter: [3] Shares and Dividends
Concept: undefined >> undefined

Points (3, 0) and (−1, 0) are invarient points under reflection in the line L1; point (0, −3) and (0, 1) are invarient points on reflection in line L2.

  1. Write the equation of the line L1 and L2.
  2. Write down the images of points P(3, 4) and Q(−5, −2) on reflection in L1. Name the images as P' and Q' respectively.
  3. Write down the images of P and Q on reflection in L2. Name the image as P'' and Q'' respectively.
[12] Reflection
Chapter: [12] Reflection
Concept: undefined >> undefined

Use remainder theorem and find the remainder when the polynomial g(x) = x3 + x2 – 2x + 1 is divided by x – 3.

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

When x3 + 3x– kx + 4 is divided by (x – 2), the remainder is k. Find the value of k.

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

Find the value of p if the division of px3 + 9x2 + 4x - 10 by (x + 3) leaves the remainder 5.

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

Find the remainder when the polynomial f(x) = 2x4 - 6x3 + 2x2 - x + 2 is divided by x + 2.

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

If p(x) = 4x3 - 3x2 + 2x - 4 find the remainderwhen p(x) is divided by:
x - 4

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

If p(x) = 4x3 - 3x2 + 2x - 4 find the remainderwhen p(x) is divided by:
x + 2

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

If p(x) = 4x3 - 3x2 + 2x - 4 find the remainderwhen p(x) is divided by:
x + `(1)/(2)`.

[8] Remainder Theorem and Factor Theorem
Chapter: [8] Remainder Theorem and Factor Theorem
Concept: undefined >> undefined

If x = r sin θ cos Φ, y = r sin θ sin Φ and z = r cos θ, prove that x2 + y2 + z2 = r2

[21] Trigonometrical Identities
Chapter: [21] Trigonometrical Identities
Concept: undefined >> undefined

Prove that `(cos θ)/(1 - sin θ) = (1 + sin θ)/(cos θ)`.

[21] Trigonometrical Identities
Chapter: [21] Trigonometrical Identities
Concept: undefined >> undefined

Prove that tan2Φ + cot2Φ + 2 = sec2Φ.cosec2Φ.

[21] Trigonometrical Identities
Chapter: [21] Trigonometrical Identities
Concept: undefined >> undefined

Prove that sin2 θ + cos4 θ = cos2 θ + sin4 θ.

[21] Trigonometrical Identities
Chapter: [21] Trigonometrical Identities
Concept: undefined >> undefined
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