Statistics Model Questions Set 1 Section-Wise Topic Notes With Detailed Explanation And Example Questions

MOST IMPORTANT quantitative aptitude - 1 EXERCISES

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The following question based on Statistics topic of quantitative aptitude

Questions : Read the following information and answer the four items that follow .Let the distribution of number of scooters of companies X and Y sold by 5 showrooms (A, B, C, D and E) in a certain year be denoted by S1 and the distribution of number of scooters of only company X sold by the five showrooms in the same year be denoted by S2
ShowroomABCDETotal number of scooters sold
S1 (in%)19211533126400
S2(in%)2418203083000
Number of scooters of company Y sold by showroom E is what per cent of the number of scooters of both companies sold by showroom C ?

(a) 54

(b) 55

(c) 52

(d) 56

The correct answers to the above question in:

Answer: (b)

No. of scooters of Y sold by E

= 12% × 6400 – 8% × 3600

= 528

No. of total scooters by showroom

c = 15% × 6400 = 960

Reqd. % = ${528}/{960}$ × 100 = 55%

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Read more model question set 1 Based Quantitative Aptitude Questions and Answers

Question : 1

Consider the following statements in respect of the set S = {1, 2, 3, ..., n}.
I. ${(n + 1)}/2$ is the median of the numbers in S.
II. n is the mode of the numbers in S.
Which of the above statements is/are correct?

a) Only II

b) Both I and II

c) Only I

d) Neither I nor II

Answer: (d)

S = {1, 2, 3, ..., n}

Statement I

Median : It is the middle term. So, ${n + 1}/2$ here it is not define n is even or odd.

Hence, we cannot say that ${n + 1}/2$ is median. It is not correct.

Mode : It is the value that appears most of ten in a set of data.

S = {1, 2, 3, ..., n}

Here, all elements in S have same frequency.

So, both the statements are not correct.

Question : 2

Number of credit cards held by an individual can be treated as

a) Discrete data

b) Categorical data

c) Qualitative data

d) None of the above

Answer: (b)

Categorical data

Question : 3

Consider the following grouped frequency distribution :

xf
0-108
10-2012
20-3010
30-40p
40-509
If the mean of the above data is 25. 2, then what is the value of p ?

a) 10

b) 11

c) 9

d) 12

Answer: (b)

Mean = (sum of ∞) / (sum of f) = (5*5 + 12*15 + 10*25 + p*35 + 9*45) / (8 + 12 + 10 + P + 9) = 25.2 (875 + 35P) / (39 + P) = 25.2 ⇒ P = 11

Question : 4

The arithmetic mean of 10 numbers was computed as 7.6. It was later discovered that a number 8 was wrongly read as 3 during the computation. What should be the correct mean?

a) 7.6

b) 8.1

c) 7.1

d) 8.6

Answer: (b)

Correct A.M. = ${n \ov{x} - \text"(Sum of wrong observations) + (Sum of correct observations)"}/n$

= ${10 × 7.6 - 3 + 8}/{10} = {81}/{10}$ = 8.1

Question : 5

Consider the following statements in respect of a histogram:
I. The histogram consists of vertical rectangular bars with a common base such that there is no gap between consecutive bars.
II. The height of the rectangle is determined by the frequency of the class it represents.
Which of the statements given above is/are correct?

a) Only II

b) Both I and II

c) Only I

d) Neither I nor II

Answer: (b)

Statement I :

A graph which displays the data by using vertical bars of various heights in rectangular shapes to represent frequencies. Such that there is no gap between consecutive bars and also the height of the rectangle.

Statement II :

The height of the rectangle is determined by the frequency of the class it represents.

So, both the statements are correct.

Question : 6

In Statistics, a suitable graph for representing the partitioning of total into subparts is

a) A pictograph

b) A histogram

c) An ogive

d) A pie chart

Answer: (d)

In statistics, a suitable graph for representing the partitioning of total into sub parts is a pie chart.

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Statistics Model Questions Set 1

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