Worksheet on Data Handling

Practice Questions on Data Handling

Solved Questions on Data Handling

1. A bar graph shows the daily routine of Adam.

cmo-data-c7-10

How many extra hours are spent on schooling and studying than sleeping? 

a) 5 hours
b) 7 hours
c) 9 hours
d) 11 hours

Answer: b) 7 hours

Explanation: Time spent on schooling, studying and sleeping are shown in the graph:

cmo-data-c7-11

Time spent on schooling = 480 minutes = 480/60 = 8 hours
Time spent on schooling = 300 minutes = 300/60 = 5 hours
Time spent on sleeping = 360 minutes = 360/60 = 6 hours

Extra hours spent on schooling and studying than sleeping = (8 + 5) − 6
  = 13 − 6
  = 7 hours

2. The bars of the histogram denote the production of cereals in the different years. Study the histogram carefully and answer the question.

cmo-data-c7-12

What is the range in tons of production of cereals from 2018 to 2023?

a) 0.1 tons
b) 10 tons
c) 100 tons
d) 1000 tons

Answer: c) 100 tons

Explanation: Highest cereals production in 2021 = 1250 quintals

Lowest cereals production in  2023 = 250 quintals

[1 ton = 10 quintals ⇒  1 quintal = 1/10 tons]   

Range in tons of production of cereals from 2018 to 2023
= Highest cereals production in 2021 − Lowest cereals production in  2023
= 1250  − 250
= 1000 quintals
= 1000/10 tons
= 100 tons

3. The pie chart shows how many students in a school like different kinds of outdoor games.

cmo-data-c7-13

How many more students like hockey and archery than badminton, volleyball, hockey and golf if the total strength of students in a school is 4595?

a) 909 students
b) 919 students
c) 1818 students
d) 1838 students

Answer: b) 919 students

Explanation: Total number of students in a school = 4595

Percentage of students who like hockey and archery = 6% + 14% = 20%

Number of students who like hockey and archery = 20% of 4595
= 20/100 × 4595
= 919 students

Percentage of students who like badminton, volleyball, hockey and golf
= 20% + 10% + 6% + 4%
= 40%

Number of students who like badminton, volleyball, hockey and golf 
= 40% of 4595
= 40/100 × 4595
= 1838 students

Number of students who like hockey and archery more than badminton, volleyball, hockey and golf  = 1838 − 919  = 919 students

4. Find the median of the given data:

25, 14, 32, 58, 45, 63, 38

a) 14
b) 25
c) 38
d) 58

Answer: c) 38

Explanation: Arrange the given data in ascending order:

14, 25, 32, 38, 45, 58, 63

n = 7

cmo-data-c7-3

Median = (7 + 1)th / 2

= 8th / 2

= 4th

The 4th term in the given data:

14, 25, 32, 38, 45, 58, 63

The median is 38.

5. Read the events carefully and answer the question.

Event A: Keith Warne tosses two coins simultaneously. He gets at least two heads.

Event B: Donald McGrath tosses two coins simultaneously. He gets at least one head.

Event C: Rodger Waugh tosses two coins simultaneously. He gets at most one tail.

Which of the above event(s) has a probability equal to 0.50?

a) all events A, B and C
b) Only event A
c) Only event B
d) Only event C

Answer: d) Only event C

Explanation: Two coins are tossed. Total number of outcomes (HT, TH, HH, TT) = 2 × 2 = 4

Event A: Keith Warne tosses two coins simultaneously. He gets at least two heads.

Probability of getting at least two heads (HH) = ¼ = 0.25

Event B: Donald McGrath tosses two coins simultaneously. He gets at least one head.

Probability of getting at least one head (HT, TH, HH) = ¾ = 0.75

Event C: Rodger Waugh tosses two coins simultaneously. He gets at most one tail.

Probability of getting at least one tail (HT, TH) = 2/4 = ½ = 0.5

Therefore, only Event C has a probability equal to 0.50.

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