Ganita Manjari Part 1, Chapter 8: 16 MCQs with answers
All 16 multiple-choice questions from this kit, free and with no sign-up.
Warm-up · 5 questions
Q1. What is the main purpose of Ganita Manjari Part 1, Chapter 8?
BeginnerShow answer & explanation
To consolidate fluency, reasoning, and problem solving
The chapter is a consolidation chapter that strengthens numerical fluency, logical reasoning, and step-by-step problem solving rather than introducing one isolated new topic.
Q2. Which operation combines quantities together?
BeginnerShow answer & explanation
Addition
Addition combines quantities. Subtraction finds difference or remainder, multiplication handles repeated groups, and division shares equally.
Q3. A student reads 'how many more pencils does Ravi have than Sita?' and writes a multiplication sign. What mistake has the student made?
BeginnerShow answer & explanation
Chosen the wrong operation for the situation
'How many more' signals a difference, so subtraction is needed. Writing a multiplication sign is a wrong-operation error, which is the classic translation mistake in this chapter.
Q4. Which of these is the correct five-step problem-solving habit taught in this chapter?
BeginnerShow answer & explanation
Read, plan, compute, check, answer
The five-step habit is read, plan, compute, check, answer. It is the most transferable skill in the chapter and applies to all later mathematics.
Q5. Chapter 8 of Ganita Manjari Part 1 is a consolidation chapter that strengthens fluency, reasoning, and multi-step problem solving rather than introducing a single isolated new topic.
BeginnerShow answer & explanation
True
Chapter 8 of Ganita Manjari Part 1 is a consolidation chapter that strengthens fluency, reasoning, and multi-step problem solving rather than introducing a single isolated new topic.
Building up · 6 questions
Q6. A shopkeeper has 240 pencils. He sells 85 in the morning and 60 in the evening. How many pencils are left?
IntermediateShow answer & explanation
95 pencils
Selling removes pencils, so subtract: $240 - 85 = 155$, then $155 - 60 = 95$. Verification: $85 + 60 = 145$ sold, and $240 - 145 = 95$.
Q7. Which statement best explains why a consolidation chapter like Chapter 8 matters more than it looks?
IntermediateShow answer & explanation
It is where speed, accuracy, and confidence are built
Consolidation chapters are where speed, accuracy, and confidence are actually built. Students who treat them as 'easy' and rush through lose the foundation later topics depend on.
Q8. A learner computes $240 - 85 = 155$ and then stops, forgetting the second sale of 60. Which step of the five-step habit was skipped?
IntermediateShow answer & explanation
Check
The check step would have caught the missing subtraction. Verification by estimation or reverse operation detects exactly this kind of slip before it costs marks.
Q9. Statement I: Direct computation problems test fluency. Statement II: Word problems test comprehension and reasoning. Statement III: Both types appear in Chapter 8 and both matter. Which combination is correct?
IntermediateShow answer & explanation
I, II and III are all correct
All three statements are correct. Direct problems build speed, word problems build judgement, and both types appear in the chapter.
Q10. Assertion (A): A student should read a word problem twice before computing. Reason (R): Reading twice reduces wrong-operation errors. Which judgement is correct?
IntermediateShow answer & explanation
Both A and R are true, and R explains A
Reading twice is recommended precisely because it reduces wrong-operation errors, so R is the correct explanation of A.
Q11. A student solves a problem correctly but writes the answer as '95' instead of '95 pencils'. What has been lost?
IntermediateShow answer & explanation
The units that give the number meaning
Answers must include correct units where applicable. Without units, the number 95 does not tell you what it counts.
Topper level · 5 questions
Q12. A learner's answer to a subtraction problem is 300 when the starting total was 240. Which verification method would most quickly reveal the error?
AdvancedShow answer & explanation
Estimation — the answer cannot exceed the total
Estimation is a free error-detector. If 240 items existed and 300 remain, the answer is impossible, so the slip is caught immediately without recomputation.
Q13. A student must decide between two approaches to a multi-step word problem: (i) compute each sale separately and subtract twice, or (ii) add the sales first and subtract once. Which is the better choice and why?
AdvancedShow answer & explanation
Either works; both give the same verified result
Both approaches are valid: $240 - 85 - 60 = 95$ and $240 - (85 + 60) = 95$. The chapter's verification habit confirms they agree, which is itself a check on the answer.
Q14. Why does skipping the recall section weaken later performance on application problems?
AdvancedShow answer & explanation
Each stage prepares the mental muscle for the next
The chapter's structure is deliberate: recall refreshes the foundation that guided examples, practice sets, and application problems all build on. Skipping it removes the base the later stages stand on.
Q15. A student claims: 'Since most errors in this chapter are careless slips, I should focus on computing faster.' What is wrong with this reasoning?
AdvancedShow answer & explanation
Speed increases slips; accuracy should come first
The chapter explicitly says accuracy beats speed: a fast wrong answer scores zero. Speed comes naturally once the method is automatic, so rushing increases the very slips the student wants to avoid.
Q16. Which pair correctly matches a word-problem phrase to its operation?
AdvancedShow answer & explanation
'Shared equally' → division
'Shared equally' signals division. 'How many more' signals subtraction, 'repeated groups' signals multiplication, and 'total combined' signals addition.
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