2nd Year Statistics Chapter 10 Online MCQ Test for 12th Class Statistics Chapter 10 (Normal Distribution)

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ICS Part 2 Statistics Chapter 10 Online Test

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Question # 1

The shape of the normal distribution is like

Question # 2

Points of inflexion of normal curve are at

Question # 3

The probability density function has ------------------ value for every value of x.

Question # 4

The moment Coefficient of kurtosis is

Question # 5

The normal distribution is a bell shaped_______ distribution.

Question # 6

In normal distribution.

Question # 7

All odd order moments about mean are

Question # 8

P ( | Z | > a) =

Question # 9

In case of symmetrical distribution

Question # 10

The range of a normal distribution is

Question # 11

Normal distribution is

Question # 12

In case of normal distribution the area to the left of the mean and area to the right of the mean is

Question # 13

The mean deviation (M.D) of a normal distribution is ________.

Question # 14

The normal distribution is represented as_______

Question # 15

Question Image
Question # 16

In a normal distribution β1 = 0 and β2 = __________.

Question # 17

In a normal distribution,_____= μ + 0.64745 σ

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ICS Part 2 Statistics Chapter 10 Online Test MCQ's

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ICS Part II Statistics Chapter 0 Important MCQ's

Sr.# Question Answer
1 The total area under the normal curve is________.
A. Zero
B. Equal
C. Unity
D. True
2 The maximum ordinance of the standard normal Curve is at Z = ______.
A. 1.96
B. 2.33
C. 1
D. 0
3 All odd ordered moments about mean are ______ in a normal distribution.
A. Zero
B. Unity
C. Positive
D. Negative
4 In case of symmetrical distribution
A. μ1 = μ2 = μ3 = μ4
B. β1 = β2
C. P1 < P2
5 For normal distribution mean always lies between.
A. Median and mode
B. Median and Q1
C. Median and Q3
D. None of these
6 The moment Coefficient of kurtosis is
A. β1
B. β2
C. Zero
D. m2
7 Second moment about mean is also called
A. mean
B. variance
C. skewness
D. standard deviation
8 The range of a normal distribution is
A. —∞ to 1
B. —∞ to 0
C. —∞ to + 
D. 0 to 
9 In case of normal distribution maximum value of ordinate is
A. μ
B. Zero
10 P ( | Z | > a) =
A. 2ø(a) - 1
B. ø(a)
C. 2 ø (-a)
D. 1-ø(a)

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