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Tamil Nadu Board of Secondary EducationHSC Commerce कक्षा १२

HSC Commerce कक्षा १२ - Tamil Nadu Board of Secondary Education Question Bank Solutions for Business Mathematics and Statistics

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Business Mathematics and Statistics
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Find the missing entry in the following table

x 0 1 2 3 4
yx 1 3 9 - 81
[5] Numerical Methods
Chapter: [5] Numerical Methods
Concept: undefined >> undefined

Following are the population of a district

Year (x) 1881 1891 1901 1911 1921 1931
Population (y)
Thousands
363 391 421 - 467 501

Find the population of the year 1911

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Find the missing entries from the following.

x 0 1 2 3 4 5
y = f(x) 0 - 8 15 - 35
[5] Numerical Methods
Chapter: [5] Numerical Methods
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Choose the correct alternative:

Δ2y0

[5] Numerical Methods
Chapter: [5] Numerical Methods
Concept: undefined >> undefined

Choose the correct alternative:

Δf(x) =

[5] Numerical Methods
Chapter: [5] Numerical Methods
Concept: undefined >> undefined

Choose the correct alternative:

E ≡

[5] Numerical Methods
Chapter: [5] Numerical Methods
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If h = 1, then Δ(x2) = 

[5] Numerical Methods
Chapter: [5] Numerical Methods
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If c is a constant then Δc =

[5] Numerical Methods
Chapter: [5] Numerical Methods
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If m and n are positive integers then Δm Δn f(x)=

[5] Numerical Methods
Chapter: [5] Numerical Methods
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If ‘n’ is a positive integer Δn-n f(x)]

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Choose the correct alternative:

E f(x) =

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Choose the correct alternative:

∇ ≡

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Choose the correct alternative:

∇f(a) =

[5] Numerical Methods
Chapter: [5] Numerical Methods
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If f(x) = eax then show that f(0), Δf(0), Δ2f(0) are in G.P

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Prove that (1 + Δ)(1 – ∇) = 1

[5] Numerical Methods
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Prove that  Δ∇ = Δ – ∇

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Prove that EV = Δ = ∇E

[5] Numerical Methods
Chapter: [5] Numerical Methods
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Construct cumulative distribution function for the given probability distribution.

X 0 1 2 3
P(X = x) 0.3 0. 0.4 0.1
[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
Concept: undefined >> undefined

Let X be a discrete random variable with the following p.m.f
`"P"(x) = {{:(0.3,  "for"  x = 3),(0.2,  "for"  x = 5),(0.3,  "for"  x = 8),(0.2,  "for"  x = 10),(0,  "otherwise"):}`
Find and plot the c.d.f. of X.

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
Concept: undefined >> undefined

The discrete random variable X has the probability function

X 1 2 3 4
P(X = x) k 2k 3k 4k

Show that k = 0 1

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
Concept: undefined >> undefined
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