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Tamil Nadu Board of Secondary EducationHSC Science कक्षा ११

HSC Science कक्षा ११ - Tamil Nadu Board of Secondary Education Question Bank Solutions

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Choose the correct alternative:
The sum of the digits at the 10th place of all numbers formed with the help of 2, 4, 5, 7 taken all at a time is

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

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In an examination there are three multiple choice questions and each question has 5 choices. Number of ways in which a student can fail to get all answer correct i

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

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The number of ways in which the following prize be given to a class of 30 boys first and second in mathematics, first and second in physics, first in chemistry and first in English is

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

Choose the correct alternative:
The number of 5 digit numbers all digits of which are odd i

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

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The number of five digit telephone numbers having at least one of their digits repeated i

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

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There are 10 points in a plane and 4 of them are collinear. The number of straight lines joining any two points is

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

Choose the correct alternative:
The number of 10 digit number that can be written by using the digits 2 and 3 is

[4] Combinatorics and Mathematical Induction
Chapter: [4] Combinatorics and Mathematical Induction
Concept: undefined >> undefined

Expand `(2x^2 - 3/x)^3`

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Expand `(2x^2 -3sqrt(1 - x^2))^4 + (2x^2 + 3sqrt(1 - x^2))^4`

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Compute 1024 

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Compute 994 

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Compute 97 

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Using binomial theorem, indicate which of the following two number is larger: `(1.01)^(1000000)`, 10

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Find the coefficient of x15 in `(x^2 + 1/x^3)^10`

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Find the coefficient of x2 and the coefficient of x6 in `(x^2 -1/x^3)^6` 

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Find the coefficient of x4 in the expansion `(1 + x^3)^50 (x^2 + 1/x)^5`

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Find the constant term of `(2x^3 - 1/(3x^2))^5`

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

Find the last two digits of the number 3600 

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

If n is a positive integer, using Binomial theorem, show that, 9n+1 − 8n − 9 is always divisible by 64

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined

If n is an odd positive integer, prove that the coefficients of the middle terms in the expansion of (x + y)n are equal

[5] Binomial Theorem, Sequences and Series
Chapter: [5] Binomial Theorem, Sequences and Series
Concept: undefined >> undefined
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