Chapter-wise Worksheets for Class 4 Mathematics: Measurement
Explore structured practice materials through the CBSE Class 4 Maths Measurement Worksheet Set 04. Tailored for Class 4 learners, utilizing these Mathematics worksheets ensures thorough preparation and strengthens problem-solving accuracy before final school evaluations.
Practice Class 4 Mathematics Worksheets: Measurement
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CHAPTER : 8 MEASUREMENT
Fill in the blanks:-
Question 1. The standard unit of measuring length is __________.
Answer: metre
In simple words: Length is normally measured in metres.
Exam Tip: Remember the basic SI units: metre for length, gram for mass, and litre for capacity.
Question 2. \(1\text{m} =\) __________ \(\text{cm}\).
Answer: 100
In simple words: Every 1 metre equals 100 centimetres.
Exam Tip: Multiply by 100 to convert metres to centimetres.
Question 3. \(1\text{km} =\) __________ \(\text{m}\).
Answer: 1000
In simple words: 1 kilometre is equal to 1000 metres.
Exam Tip: King Henry Doesn't Usually Drink Chocolate Milk can help remember kilo (\(1000\)) and centi (\(1/100\)).
Question 4. \(9\text{km} =\) __________ \(\text{m}\).
Answer: 9000
In simple words: Multiply 9 by 1000 to get metres.
Exam Tip: \(9 \times 1000 = 9000\text{ m}\).
Question 5. \(25\text{m} =\) __________ \(\text{cm}\).
Answer: 2500
In simple words: Multiply 25 by 100.
Exam Tip: Attach two zeros to convert metres to centimetres.
Question 6. \(\frac{1}{2}\text{m} =\) __________ \(\text{cm}\).
Answer: 50
In simple words: Half of 100 cm is 50 cm.
Exam Tip: \(\frac{1}{2} \times 100\text{ cm} = 50\text{ cm}\).
Question 7. \(\frac{1}{4}\text{km} =\) __________ \(\text{m}\).
Answer: 250
In simple words: One-fourth of 1000 metres is 250 metres.
Exam Tip: Divide 1000 by 4.
Question 8. \(\frac{3}{4}\text{km} =\) __________ \(\text{m}\).
Answer: 750
In simple words: Three quarters of a kilometre equals 750 metres.
Exam Tip: \(3 \times 250 = 750\text{ m}\).
Question 9. \(\frac{1}{2}\text{km} =\) __________ \(\text{m}\).
Answer: 500
In simple words: Half of 1000 metres is 500 metres.
Question 10. \(\frac{1}{4}\text{m} =\) __________ \(\text{cm}\).
Answer: 25
In simple words: One-fourth of 100 cm is 25 cm.
Exam Tip: \(100 \div 4 = 25\text{ cm}\).
Question 11. \(\frac{3}{4}\text{m} =\) __________ \(\text{cm}\).
Answer: 75
In simple words: Three-fourths of 100 cm is 75 cm.
Exam Tip: \(3 \times 25 = 75\text{ cm}\).
Question 12. The standard unit of measuring weight (mass) is __________.
Answer: gram
In simple words: Standard unit for mass is gram (or kilogram for larger quantities).
Exam Tip: Gram is the base unit of weight/mass.
Question 13. \(1\text{kg} =\) __________ \(\text{g}\).
Answer: 1000
In simple words: 1 kilogram equals 1000 grams.
Exam Tip: Kilo always means 1000 times the base unit.
Question 14. \(\frac{1}{2}\text{kg} =\) __________ \(\text{g}\).
Answer: 500
In simple words: Half of 1000 grams is 500 grams.
Exam Tip: \(\frac{1}{2} \times 1000 = 500\text{ g}\).
Question 15. \(\frac{1}{4}\text{kg} =\) __________ \(\text{g}\).
Answer: 250
In simple words: One-fourth of 1000 grams is 250 grams.
Exam Tip: \(1000 \div 4 = 250\text{ g}\).
Question 16. \(\frac{3}{4}\text{kg} =\) __________ \(\text{g}\).
Answer: 750
In simple words: Three-fourths of 1000 grams is 750 grams.
Exam Tip: \(3 \times 250 = 750\text{ g}\).
Question 17. The standard unit of measuring capacity is __________.
Answer: litre
In simple words: Capacity or volume of liquids is measured in litres.
Exam Tip: Litre is the standard metric unit for capacity.
Question 18. \(1\text{l} =\) __________ \(\text{ml}\).
Answer: 1000
In simple words: 1 litre equals 1000 millilitres.
Question 19. \(500\text{ ml} =\) __________ \(\text{l}\).
Answer: 0.5 (or \(\frac{1}{2}\))
In simple words: 500 millilitres is half a litre.
Exam Tip: Divide by 1000 to convert millilitres to litres: \(500 \div 1000 = 0.5\text{ l}\).
Question 20. \(250\text{ ml} =\) __________ \(\text{l}\).
Answer: 0.25 (or \(\frac{1}{4}\))
In simple words: 250 millilitres is one-fourth of a litre.
Exam Tip: \(250 \div 1000 = 0.25\text{ l}\).
Question 21. \(2\text{ l} =\) __________ \(\text{ml}\).
Answer: 2000
In simple words: Multiply 2 by 1000.
Exam Tip: \(2 \times 1000 = 2000\text{ ml}\).
Question 22. \(3\frac{1}{2}\text{ l} =\) __________ \(\text{ml}\).
Answer: 3500
In simple words: 3 litres and 500 millilitres make 3500 millilitres.
Exam Tip: \(3000\text{ ml} + 500\text{ ml} = 3500\text{ ml}\).
Question 23. \(5000\text{ ml} =\) __________ \(\text{l}\).
Answer: 5
In simple words: Divide 5000 by 1000 to get litres.
Exam Tip: Remove three zeros when converting ml to l.
Question 24. \(750\text{ ml} =\) __________ \(\text{l}\).
Answer: 0.75 (or \(\frac{3}{4}\))
In simple words: 750 millilitres is three-fourths of a litre.
Exam Tip: \(750 \div 1000 = 0.75\text{ l}\).
Do the following
Question 1. Draw the line segments of the following lines.
a) \(8\text{ cm}\)
b) \(4\text{ cm}\)
c) \(6\frac{1}{2}\text{ cm}\)
d) \(10\text{ cm}\)
e) \(5\frac{1}{2}\text{ cm}\)
f) \(14\text{ cm}\)
Answer:
To draw these line segments, use a ruler and pencil:
a) Draw a straight line measuring exactly 8 centimetres from 0 to 8 on the ruler.
b) Draw a straight line measuring exactly 4 centimetres.
c) Draw a straight line measuring 6.5 centimetres (6 cm and 5 small mm divisions).
d) Draw a straight line measuring 10 centimetres.
e) Draw a straight line measuring 5.5 centimetres (5 cm and 5 small mm divisions).
f) Draw a straight line measuring 14 centimetres.
In simple words: Measure accurately using a ruler starting from the 0 mark.
Exam Tip: Always align the zero mark of your ruler precisely with the starting point of the line.
Question 2. Express in m.
a) \(100\text{ cm}\)
b) \(250\text{ cm}\)
c) \(720\text{ cm}\)
d) \(400\text{ cm}\)
e) \(613\text{ cm}\)
f) \(310\text{ cm}\)
Answer:
To convert cm to m, divide by 100.
a) \(100\text{ cm} = \frac{100}{100} = 1\text{ m}\)
b) \(250\text{ cm} = 2\text{ m } 50\text{ cm} = 2.5\text{ m}\)
c) \(720\text{ cm} = 7\text{ m } 20\text{ cm} = 7.2\text{ m}\)
d) \(400\text{ cm} = \frac{400}{100} = 4\text{ m}\)
e) \(613\text{ cm} = 6\text{ m } 13\text{ cm} = 6.13\text{ m}\)
f) \(310\text{ cm} = 3\text{ m } 10\text{ cm} = 3.1\text{ m}\)
In simple words: Separate the hundreds place as metres and the remaining tens/units as centimetres.
Exam Tip: When converting centimetres to metres, put a decimal point after two digits from the right.
Question 3. Express in cm
a) \(5\text{m } 50\text{cm}\)
b) \(6\text{m } 18\text{cm}\)
c) \(9\text{m}\)
d) \(4\text{m } 25\text{cm}\)
e) \(7\text{m } 3\text{cm}\)
f) \(10\text{m } 50\text{cm}\)
Answer:
To convert metres to cm, multiply the metre part by 100 and add the cm part.
a) \(5 \times 100 + 50 = 500 + 50 = 550\text{ cm}\)
b) \(6 \times 100 + 18 = 600 + 18 = 618\text{ cm}\)
c) \(9 \times 100 = 900\text{ cm}\)
d) \(4 \times 100 + 25 = 400 + 25 = 425\text{ cm}\)
e) \(7 \times 100 + 3 = 700 + 3 = 703\text{ cm}\)
f) \(10 \times 100 + 50 = 1000 + 50 = 1050\text{ cm}\)
In simple words: Multiply metres by 100 and add centimetres.
Exam Tip: Watch out for single-digit centimetres like 3 cm, which becomes 03 cm (\(703\text{ cm}\), not \(73\text{ cm}\)).
Question 4. Express in km
a) \(4652\text{m}\)
b) \(3072\text{m}\)
c) \(1961\text{m}\)
d) \(8406\text{m}\)
e) \(5500\text{m}\)
f) \(9000\text{m}\)
Answer:
To convert metres to kilometres, divide by 1000 (thousands digit becomes km, remaining is m).
a) \(4652\text{ m} = 4\text{ km } 652\text{ m}\)
b) \(3072\text{ m} = 3\text{ km } 72\text{ m}\)
c) \(1961\text{ m} = 1\text{ km } 961\text{ m}\)
d) \(8406\text{ m} = 8\text{ km } 406\text{ m}\)
e) \(5500\text{ m} = 5\text{ km } 500\text{ m}\)
f) \(9000\text{ m} = 9\text{ km}\)
In simple words: The first digit represents kilometres and the last three digits represent metres.
Exam Tip: Always ensure there are three digits in the metre part by padding with zeros if necessary.
Question 5. Express in m
a) \(2\text{ km}\)
b) \(6\frac{1}{2}\text{ km}\)
c) \(7\text{ km}\)
d) \(3\frac{1}{2}\text{ km}\)
e) \(8\frac{1}{2}\text{ km}\)
f) \(5\text{ km}\)
Answer:
To convert kilometres to metres, multiply by 1000.
a) \(2 \times 1000 = 2000\text{ m}\)
b) \(6\frac{1}{2}\text{ km} = 6 \times 1000 + 500 = 6500\text{ m}\)
c) \(7 \times 1000 = 7000\text{ m}\)
d) \(3\frac{1}{2}\text{ km} = 3 \times 1000 + 500 = 3500\text{ m}\)
e) \(8\frac{1}{2}\text{ km} = 8 \times 1000 + 500 = 8500\text{ m}\)
f) \(5 \times 1000 = 5000\text{ m}\)
In simple words: Multiply the number of kilometres by 1000; a half kilometre adds 500 metres.
Exam Tip: \(\frac{1}{2}\text{ km}\) is always equal to \(500\text{ m}\).
Question 6. Meenu walked \(640\text{m}\) from her house to her school and back again. What distance did she walk in all?
Answer:
Distance from house to school = \(640\text{ m}\)
Distance from school back to house = \(640\text{ m}\)
Total distance walked = \(640\text{ m} + 640\text{ m} = 1280\text{ m}\) (or \(1\text{ km } 280\text{ m}\))
In simple words: Add the going distance and the return distance together.
Exam Tip: "Back again" means she covered the same distance twice.
Question 7. Raju cycled 10 times around a garden that had a path of length \(300\text{m}\). How many km he cycled?
Answer:
Length of one round = \(300\text{ m}\)
Number of rounds = 10
Total distance in metres = \(300\text{ m} \times 10 = 3000\text{ m}\)
Converting to kilometres: \(3000\text{ m} \div 1000 = 3\text{ km}\)
In simple words: Multiply one lap distance by the number of laps, then convert metres to kilometres.
Exam Tip: To convert metres to kilometres, divide by 1000.
Question 8. Express in litres
a) \(2000\text{ ml}\)
b) \(2450\text{ ml}\)
c) \(1040\text{ ml}\)
d) \(2500\text{ ml}\)
e) \(5370\text{ ml}\)
f) \(7000\text{ ml}\)
Answer:
To convert millilitres to litres, divide by 1000.
a) \(2000\text{ ml} = 2\text{ l}\)
b) \(2450\text{ ml} = 2\text{ l } 450\text{ ml} = 2.45\text{ l}\)
c) \(1040\text{ ml} = 1\text{ l } 40\text{ ml} = 1.04\text{ l}\)
d) \(2500\text{ ml} = 2\text{ l } 500\text{ ml} = 2.5\text{ l}\)
e) \(5370\text{ ml} = 5\text{ l } 370\text{ ml} = 5.37\text{ l}\)
f) \(7000\text{ ml} = 7\text{ l}\)
In simple words: The thousands digit gives the number of litres, and the rest is millilitres.
Exam Tip: Place a decimal point after three digits from the right to convert ml to litres.
Question 9. Express in millilitres
a) \(11\text{ l}\)
b) \(3\text{ l}\)
c) \(5\frac{1}{4}\text{ l}\)
d) \(9\frac{1}{2}\text{ l}\)
e) \(12\text{ l}\)
f) \(7\frac{1}{2}\text{ l}\)
Answer:
To convert litres to millilitres, multiply by 1000.
a) \(11 \times 1000 = 11000\text{ ml}\)
b) \(3 \times 1000 = 3000\text{ ml}\)
c) \(5\frac{1}{4}\text{ l} = 5 \times 1000 + 250 = 5250\text{ ml}\)
d) \(9\frac{1}{2}\text{ l} = 9 \times 1000 + 500 = 9500\text{ ml}\)
e) \(12 \times 1000 = 12000\text{ ml}\)
f) \(7\frac{1}{2}\text{ l} = 7 \times 1000 + 500 = 7500\text{ ml}\)
In simple words: Multiply litres by 1000. Remember \(\frac{1}{4}\text{ l} = 250\text{ ml}\) and \(\frac{1}{2}\text{ l} = 500\text{ ml}\).
Exam Tip: Add three zeros to whole litres when converting to millilitres.
Question 10.
a) How many ml in two spoon fuls of medicine that hold \(5\text{ml}\) each?
Answer:
Quantity in one spoon = \(5\text{ ml}\)
Number of spoons = 2
Total medicine = \(2 \times 5\text{ ml} = 10\text{ ml}\)
In simple words: Multiply the volume of one spoon by 2.
b) Three large mugs of soup, each holding \(1\frac{1}{2}\text{ l}\) is poured into a bowl. How much soup is poured into the bowl?
Answer:
Volume of one mug = \(1\frac{1}{2}\text{ l} = 1.5\text{ l}\)
Number of mugs = 3
Total soup = \(3 \times 1.5\text{ l} = 4.5\text{ l}\) (or \(4\text{ l } 500\text{ ml}\))
In simple words: Multiply 1.5 litres by 3.
c) One glass of water holds \(200\text{ml}\) .How many ml in 6 such glasses?
Answer:
Volume of one glass = \(200\text{ ml}\)
Number of glasses = 6
Total volume = \(6 \times 200\text{ ml} = 1200\text{ ml}\) (or \(1\text{ l } 200\text{ ml}\))
In simple words: Multiply 200 ml by 6.
Exam Tip: Read word problems carefully to determine whether to multiply or divide.
Question 11. Express in kg
a) \(3700\text{g}\)
b) \(5700\text{g}\)
c) \(6250\text{g}\)
d) \(2940\text{g}\)
e) \(1260\text{g}\)
f) \(9300\text{g}\)
Answer:
To convert grams to kilograms, divide by 1000.
a) \(3700\text{ g} = 3\text{ kg } 700\text{ g}\)
b) \(5700\text{ g} = 5\text{ kg } 700\text{ g}\)
c) \(6250\text{ g} = 6\text{ kg } 250\text{ g}\)
d) \(2940\text{ g} = 2\text{ kg } 940\text{ g}\)
e) \(1260\text{ g} = 1\text{ kg } 260\text{ g}\)
f) \(9300\text{ g} = 9\text{ kg } 300\text{ g}\)
In simple words: The thousands place represents kilograms and the remaining digits represent grams.
Question 12. Express in g
a) \(6\text{ kg}\)
b) \(1\frac{3}{4}\text{ kg}\)
c) \(5\frac{1}{4}\text{ kg}\)
d) \(3\frac{1}{2}\text{ kg}\)
e) \(8\text{ kg}\)
f) \(4\frac{1}{2}\text{ kg}\)
Answer:
To convert kilograms to grams, multiply by 1000.
a) \(6 \times 1000 = 6000\text{ g}\)
b) \(1\frac{3}{4}\text{ kg} = 1 \times 1000 + 750 = 1750\text{ g}\)
c) \(5\frac{1}{4}\text{ kg} = 5 \times 1000 + 250 = 5250\text{ g}\)
d) \(3\frac{1}{2}\text{ kg} = 3 \times 1000 + 500 = 3500\text{ g}\)
e) \(8 \times 1000 = 8000\text{ g}\)
f) \(4\frac{1}{2}\text{ kg} = 4 \times 1000 + 500 = 4500\text{ g}\)
In simple words: Multiply kilograms by 1000 and add standard fractional values (\(\frac{1}{4}\text{ kg} = 250\text{ g}\), \(\frac{1}{2}\text{ kg} = 500\text{ g}\), \(\frac{3}{4}\text{ kg} = 750\text{ g}\)).
Exam Tip: Memorize the gram equivalents of common fractions of a kilogram.
Question 13. Mrs Khan is making vegetable salad. She uses \(1\text{kg}\) cucumber, \(\frac{1}{2}\text{kg}\) cabbage, \(1\text{kg}\) carrot and \(\frac{1}{2}\text{kg}\) tomato. What is the weight of the fruit salad?
Answer:
Weight of cucumber = \(1\text{ kg}\)
Weight of cabbage = \(\frac{1}{2}\text{ kg} = 0.5\text{ kg}\)
Weight of carrot = \(1\text{ kg}\)
Weight of tomato = \(\frac{1}{2}\text{ kg} = 0.5\text{ kg}\)
Total weight = \(1 + 0.5 + 1 + 0.5 = 3\text{ kg}\)
In simple words: Add all the individual weights together: \(1 + \frac{1}{2} + 1 + \frac{1}{2} = 3\text{ kg}\).
Exam Tip: Combine like fractions first (\(\frac{1}{2} + \frac{1}{2} = 1\)) to make addition easier.
Question 14. You have a packet of cornflour that weights \(250\text{g}\). How many such packets would you need to make \(1\text{kg}\)?
Answer:
Total weight required = \(1\text{ kg} = 1000\text{ g}\)
Weight of one packet = \(250\text{ g}\)
Number of packets needed = \(1000\text{ g} \div 250\text{ g} = 4\text{ packets}\)
In simple words: Since 250 g is one-fourth of 1000 g, you need 4 packets.
Exam Tip: Always ensure both quantities are in the same unit (\(\text{g}\)) before dividing.
Question 15. If Afnan gains \(6\text{ kg}\), he will be \(50\text{kg}\). What is his weight now?
Answer:
Future weight = \(50\text{ kg}\)
Weight to be gained = \(6\text{ kg}\)
Current weight = \(50\text{ kg} - 6\text{ kg} = 44\text{ kg}\)
In simple words: Subtract the weight he will gain from his future target weight.
Exam Tip: Read carefully: "he will be 50 kg" implies subtraction to find his current weight.
Free study material for Mathematics
Download Class 4 Mathematics Measurement Practice Worksheets
Mastering Measurement with Printable Worksheets
Explore reliable practice questions for Measurement tailored for Class 4 Mathematics learners. Use these structured worksheets to evaluate exam preparedness and strengthen problem-solving skills throughout the 2026 academic session.
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Designed around the official curriculum for Class 4 Mathematics, these practice sheets guarantee standard compliance. Reviewing step-by-step solutions after completion sharpens your accuracy and clarifies complex sub-topics within Measurement.
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