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Tamil Nadu Board of Secondary EducationHSC Commerce Class 12

HSC Commerce Class 12 - 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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Explain the terms probability density function

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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Explain the terms probability distribution function

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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What are the properties of discrete random variable

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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What are the properties of continuous random variable?

[6] Random Variable and Mathematical Expectation
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State the properties of distribution function.

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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A variable that can assume any possible value between two points is called

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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A formula or equation used to represent the probability distribution of a continuous random variable is called

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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If c is a constant, then E(c) is

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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If c is a constant in a continuous probability distribution, then p(x = c) is always equal to

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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If the random variable takes negative values, then the negative values will have

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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If we have f(x) = 2x, 0 ≤ x ≤ 1, then f(x) is a

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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Which one is not an example of random experiment?

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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A set of numerical values assigned to a sample space is called

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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A variable which can assume finite or countably infinite number of values is known as

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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The probability function of a random variable is defined as

X = x – 1 – 2 0 1 2
P(x) k 2k 3k 4k 5k

Then k is equal to

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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A discrete probability function p(x) is always

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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In a discrete probability distribution, the sum of all the probabilities is always equal to

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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The probability density function p(x) cannot exceed

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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The height of persons in a country is a random variable of the type

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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The probability function of a random variable X is given by
p(x) = `{{:(1/4",",  "for"  x = - 2),(1/4",",  "for"  x = 0),(1/2",",  "for"  x = 10),(0",",  "elsewhere"):}`
Evaluate the following probabilities
P(X ≤ 0)

[6] Random Variable and Mathematical Expectation
Chapter: [6] Random Variable and Mathematical Expectation
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