Chapter 3 · Class 7 CBSE · MCQ Test
Decimals MCQ Test — Class 7 CBSE
Practice 10 multiple-choice questions with instant answer reveal and explanations.
Decimals — MCQ Questions
1Which statement correctly describes the value of the digit '4' in the decimal number 7.348?
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Answer: It represents 4 hundredths.
Hint: Recall the place value chart for decimal numbers. The first digit after the decimal point is tenths, the second is hundredths, and so on.
Solution:
In the number 7.348, the digit '7' is in the units place.
The digit '3' is in the tenths place, meaning 3/10.
The digit '4' is in the hundredths place, meaning 4/100.
The digit '8' is in the thousandths place, meaning 8/1000.
2Rohan claims that 3/8 can be written as 0.38. What mistake, if any, did Rohan make?
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Answer: He incorrectly placed the decimal point after converting 3/8 to a decimal.
Hint: To convert a fraction to a decimal, divide the numerator by the denominator. Pay close attention to the result of the division.
Solution:
To convert 3/8 to a decimal, we perform the division 3 ÷ 8.
3 ÷ 8 = 0.375.
Rohan incorrectly assumed that the denominator '8' directly relates to the hundredths place '8' when it does not. The correct decimal representation is 0.375, not 0.38.
3When comparing 0.6 and 0.55, why is 0.6 considered greater?
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Answer: Because 0.6 can be written as 0.60, which is greater than 0.55.
Hint: To compare decimals easily, ensure they have the same number of decimal places by adding trailing zeros if needed, then compare them as whole numbers.
Solution:
To compare 0.6 and 0.55, it's helpful to make them have the same number of decimal places.
0.6 can be written as 0.60 (adding a zero at the end does not change its value).
Now, compare 0.60 and 0.55. Looking at the hundredths place, 60 is greater than 55.
Therefore, 0.6 is greater than 0.55.
4A pencil costs 7 rupees and 75 paise. How should this amount be correctly written in decimal form?
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Answer: ₹ 7.75
Hint: Remember that 1 rupee equals 100 paise. So, paise can be represented as a fraction of a rupee with a denominator of 100.
Solution:
We know that 1 rupee = 100 paise.
Therefore, 75 paise can be written as 75/100 of a rupee.
As a decimal, 75/100 is 0.75.
Combining the rupees and paise, 7 rupees and 75 paise is 7 + 0.75 = ₹ 7.75.
5Which of the following statements is crucial when adding decimal numbers?
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Answer: The decimal points must be aligned vertically.
Hint: Think about how place values work. Each place value column (ones, tenths, hundredths) must be added separately, which requires proper alignment.
Solution:
When adding decimal numbers, it is essential to align the decimal points vertically.
This ensures that digits with the same place value are added together (e.g., tenths with tenths, hundredths with hundredths, ones with ones).
If the decimal points are not aligned, you would be adding digits from different place values, leading to an incorrect sum.
While having the same number of digits after the decimal (by adding trailing zeros) can be helpful, it's not strictly 'crucial' like aligning the decimal point, which is non-negotiable for correct addition.
6A shopkeeper had 15.5 kg of rice. He sold 7.25 kg of rice. How much rice is left with him?
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Answer: 8.25 kg
Hint: To subtract decimals, align the decimal points and ensure both numbers have the same number of decimal places by adding trailing zeros if necessary.
Solution:
To find the remaining rice, we need to subtract the sold amount from the initial amount: 15.5 kg - 7.25 kg.
Write 15.5 as 15.50 to have the same number of decimal places as 7.25.
Align the decimal points and subtract: 15.50 - 7.25
Subtracting column by column: (0-5 not possible, borrow from 5 to make it 10) 10-5=5; (4-2=2); (5-7 not possible, borrow from 1 to make it 15) 15-7=8. Result is 8.25.
7Which of the following statements is true about multiplying 3.4 by 100?
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Answer: The decimal point moves two places to the right.
Hint: When you multiply a decimal by 10, 100, 1000, etc., the decimal point shifts to the right by the number of zeros in the multiplier.
Solution:
The number 100 has two zeros.
When multiplying a decimal by 100, the decimal point shifts two places to the right.
Starting with 3.4, moving the decimal point one place to the right gives 34.0.
Moving it another place to the right (by adding a zero) gives 340.0. So, 3.4 × 100 = 340.
8A line segment is 4 cm and 5 mm long. How can this length be expressed in meters using decimals?
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Answer: 0.045 m
Hint: Recall the relationships: 1 cm = 10 mm and 1 m = 100 cm. Convert everything to centimeters first, then to meters.
Solution:
First, convert 5 mm to cm. Since 1 cm = 10 mm, 5 mm = 5/10 cm = 0.5 cm.
Now, the total length in cm is 4 cm + 0.5 cm = 4.5 cm.
Next, convert 4.5 cm to meters. Since 1 m = 100 cm, 1 cm = 1/100 m.
So, 4.5 cm = 4.5 / 100 m = 0.045 m.
9Consider the numbers: 0.8, 0.08, 0.88. Which option shows them in ascending order (smallest to largest)?
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Answer: 0.08, 0.8, 0.88
Hint: To compare these decimals effectively, ensure they all have the same number of decimal places by adding trailing zeros.
Solution:
Let's rewrite all numbers with the same number of decimal places (two places, since 0.88 has two):
0.8 becomes 0.80
0.08 remains 0.08
0.88 remains 0.88
Now compare 0.80, 0.08, and 0.88. Thinking of them as 80, 8, and 88 after the decimal point, we can clearly see the order.
The ascending order is 0.08, 0.80 (which is 0.8), 0.88.
10A shopkeeper bought 5 kg of apples. He used 2.35 kg of apples to make juice and sold 1.5 kg to a customer. How many kilograms of apples are left with him?
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Answer: 1.15 kg
Hint: First, calculate the total amount of apples used/sold. Then subtract this total from the initial amount.
Solution:
First, calculate the total amount of apples used and sold: 2.35 kg (for juice) + 1.5 kg (sold).
Adding these amounts: 2.35 + 1.50 = 3.85 kg.
Now, subtract this total from the initial amount of apples: 5 kg - 3.85 kg.
Write 5 as 5.00 for subtraction: 5.00 - 3.85 = 1.15 kg.
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Tips for Decimals MCQs
- 1Read each question carefully and identify what is being asked before looking at the options.
- 2Try to solve the problem mentally or on paper first, then match your answer with the options.
- 3Use elimination — rule out clearly wrong options to improve your chances even when unsure.
- 4Check units, signs, and edge cases — these are common traps in Decimals MCQs.
- 5Review your mistakes after completing the test to build lasting understanding.
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