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Tamil Nadu Board of Secondary EducationHSC Science इयत्ता ११

HSC Science इयत्ता ११ - Tamil Nadu Board of Secondary Education Question Bank Solutions for Mathematics

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Mathematics
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If `(x^(1/2) + x^(- 1/2))^2 = 9/2` then find the value of `(x^(1/2) - x^(-1/2))` for x >1

[2] Basic Algebra
Chapter: [2] Basic Algebra
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Simplify and hence find the value of n:

`(3^(2"n")*9^2*3^(-"n"))/(3^(3"n"))` = 27

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

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Find the radius of the spherical tank whose volume is `(32pi)/3` units

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

. Simplify by rationalising the denominator `(7 + sqrt(6))/(3 - sqrt(2))`

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

Simplify `1/(3 - sqrt(8)) - 1/(sqrt(8) - sqrt(7)) + 1/(sqrt(7) - sqrt(6)) - 1/(sqrt(6) - sqrt(5)) + 1/(sqrt(5) - 2)`

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

If x = `sqrt(2) + sqrt(3)` find `(x^2 + 1)/(x^2 - 2)`

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

There are two identical urns containing respectively 6 black and 4 red balls, 2 black and 2 red balls. An urn is chosen at random and a ball is drawn from it. if the ball is black, what is the probability that it is from the first urn?

[12] Introduction to Probability Theory
Chapter: [12] Introduction to Probability Theory
Concept: undefined >> undefined

The chances of A, B and C becoming manager of a certain company are 5 : 3 : 2. The probabilities that the office canteen will be improved if A, B, and C become managers are 0.4, 0.5 and 0.3 respectively. If the office canteen has been improved, what is the probability that B was appointed as the manager?

[12] Introduction to Probability Theory
Chapter: [12] Introduction to Probability Theory
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Let b > 0 and b ≠ 1. Express y = bx in logarithmic form. Also state the domain and range of the logarithmic function

[2] Basic Algebra
Chapter: [2] Basic Algebra
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Compute log9 27 – log27 9

[2] Basic Algebra
Chapter: [2] Basic Algebra
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Solve log8x + log4x + log2x = 11

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

Solve log28x = 2log28 

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

If a2 + b2 = 7ab, show that `log  ("a" + "b")/3 = 1/2(log"a" + log "b")`

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

Prove `log  "a"^2/"bc" + log  "b"^2/"ca" + log  "c"^2/"ab"` = 0

[2] Basic Algebra
Chapter: [2] Basic Algebra
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Prove that `log 2 + 16log  16/15 + 12log  25/24 + 7log  81/80` = 1

[2] Basic Algebra
Chapter: [2] Basic Algebra
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Prove that loga2 a + logb2 b + logc2 c = `1/8`

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

Prove log a + log a2 + log a3 + · · · + log an = `("n"("n" + 1))/2 log "a"`

[2] Basic Algebra
Chapter: [2] Basic Algebra
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If `log x/(y - z) = logy/(z - x) = logz/(x - y)`, then prove that xyz = 1

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

Solve `log_2 x − 3 log_(1/2) x` = 6

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined

Solve log5 – x (x2 – 6x + 65) = 2

[2] Basic Algebra
Chapter: [2] Basic Algebra
Concept: undefined >> undefined
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