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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 m = a sec A + b tan A and n = a tan A + b sec A, then prove that : m2 – n2 = a2 – b2

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

If x = r sin A cos B, y = r sin A sin B and z = r cos A, then prove that : x2 + y2 + z2 = r2

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

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If sin A + cos A = m and sec A + cosec A = n, show that : n (m2 – 1) = 2 m

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

If x = r cos A cos B, y = r cos A sin B and z = r sin A, show that : x2 + y2 + z2 = r2

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

If `cosA/cosB = m` and `cosA/sinB = n`, show that : (m2 + n2) cos2 B = n2.

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

How much money will be required to buy 200, Rs. 25 shares at a premium of Rs. 2?

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

How much money will be required to buy 125, Rs. 30 shares at a discount of Rs. 3?

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

Show that : tan 10° tan 15° tan 75° tan 80° = 1

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

Show that : `sinA/sin(90^circ - A) + cosA/cos(90^circ - A) = sec A cosec A`

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

Show that : `sinAcosA - (sinAcos(90^circ - A)cosA)/sec(90^circ - A) - (cosAsin(90^circ - A)sinA)/(cosec(90^circ - A)) = 0`

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

A man bought Rs. 40 shares at a discount of 40%. Find his income, if he invests Rs. 12,000 in these shares and receives a dividend at the rate of 11% on the face value of the shares.

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

Rajat buys Rs. 80 shares at 30% premium in a company paying 18% dividend. Find:
(i) The market value of 150 shares.
(ii) Rajat’s annual income from these shares.
(iii) Rajat’s percentage return from this investment.

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

Peter invests Rs. 5,625 in a company paying 7% per annum when a share of Rs. 10 stands from Rs. 12.50. Find Peter’s income from this investment.
If he sells 60% of these shares from Rs. 10 each, find his gain or loss in this transaction.

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

A company gives x% dividend on its Rs. 60 shares, whereas the return on the investment in these shares is (x + 3) %. If the market value of each share is Rs. 50, find the value of x.

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

Mr. Gupta has a choice to invest in ten-rupee shares of two firm at Rs. 13 or at Rs. 16. If the first firm pays 5% dividend and the second firm pays 6% dividend per annum, find:

  1. which firm is paying better.
  2. if Mr. Gupta invests equally in both the firms and the difference between the returns from them is Rs. 30, find how much, in all, does he invest?
[3] Shares and Dividends
Chapter: [3] Shares and Dividends
Concept: undefined >> undefined

Prove the following identities:

`1/(cosA + sinA) + 1/(cosA - sinA) = (2cosA)/(2cos^2A - 1)`

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

Prove the following identities:

`cosecA - cotA = sinA/(1 + cosA)`

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

Prove the following identities:

`1 - sin^2A/(1 + cosA) = cosA`

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

Prove the following identities:

`(1 - cosA)/sinA + sinA/(1 - cosA)= 2cosecA`

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

Prove the following identities:

`cotA/(1 - tanA) + tanA/(1 - cotA) = 1 + tanA + cotA`

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