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Class 5 Exam > Class 5 Notes > Math Olympiad for Class 5 > Maths Olympiad Previous Year Paper - 2

Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5 PDF Download

Q: 1. What topics are generally covered in the Maths Olympiad for Class 5?

Ans.The Maths Olympiad for Class 5 typically covers topics such as logical reasoning, mathematical reasoning, everyday mathematics, and problem-solving skills. Questions may involve basic arithmetic, geometry, patterns, and puzzles that require critical thinking.

Q: 2. How can I prepare effectively for the Maths Olympiad?

Ans.To prepare effectively for the Maths Olympiad, students should practice previous year papers, engage in sample questions, and work on strengthening their conceptual understanding of mathematics. Joining math clubs or participating in online quizzes can also be beneficial.

Q: 3. Are the questions in the Maths Olympiad multiple-choice or descriptive?

Ans.The questions in the Maths Olympiad are primarily multiple-choice, which allows students to select the correct answer from given options. However, some levels may include descriptive questions requiring detailed solutions.

Q: 4. What is the importance of logical reasoning in the Maths Olympiad?

Ans.Logical reasoning is crucial in the Maths Olympiad as it helps students develop critical thinking and problem-solving skills. It enables them to analyze patterns, draw conclusions, and apply mathematical concepts in various scenarios.

Q: 5. How can I access previous year papers for the Maths Olympiad?

Ans.Previous year papers for the Maths Olympiad can often be accessed through the official website of the organizing body or through educational platforms that specialize in Olympiad preparation. Many schools also provide resources or archives of past papers for students to practice.

Table of contents
Logical Reasoning
Mathematical Reasoning
Everyday Mathematics
Achievers Section

Note: The questions provided in this document are similar to the questions that were asked in the actual Olympiad exam. So, we recommend you study these for your Olympiad preparation

Logical Reasoning

Q1: If ‘School’ is referred to as ‘Home’, ‘Home’ is referred to as ‘Office’, ‘Office’ is referred to as ‘Market’ and ‘Market’ is referred to as ‘Bus stop’, then we purchase vegetables from ________.
(a) Office
(b) Market
(c) Bus stop
(d) Home

Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5

View Answer

Ans: (c)

In this scenario, we need to follow the renaming of places.
Since Market is now called Bus stop, it means that we buy vegetables from the Bus stop.
Thus, the correct answer is Bus stop.
Remember, the original meaning of Market has shifted to Bus stop in this context.

Q2: Chetna ranked 19th from the bottom in a class of 25 students. What is her rank from the top in the class?
(a) 6th
(b) 7th
(c) 5th
(d) 8th

View Answer

Ans: (b)

To find Chetna's rank from the top, we need to calculate how many students are above her.
Since there are 25 students in total and she is ranked 19th from the bottom, that means there are 6 students below her.
Therefore, her rank from the top is 25 - 6 = 19.
To find her rank from the top, we subtract her bottom rank from the total number of students: 25 - 19 + 1 = 7.

Q3: There is a specific connection between the terms on both sides of the ::. Determine the relationship of the left pair and identify the missing term.
SOF : UQH :: IMO : ?
(a) KQO
(b) JOQ
(c) KOQ
(d) GKM

View Answer

Ans: (c)

The relationship between the terms SOF and UQH involves a pattern of shifting letters. Each letter in SOF is shifted forward by a certain number of places in the alphabet to get UQH.
For example, S (19) becomes U (21), O (15) becomes Q (17), and F (6) becomes H (8). This shows a shift of +2 for each letter.
Applying the same logic to IMO, we shift each letter forward by 2: I (9) becomes K (11), M (13) becomes O (15), and O (15) becomes Q (17).
Thus, the missing term that corresponds to IMO is KOQ.

Q4: Direction (4 & 5): Study the following information carefully and answer the questions.
L, M, N, O, P, Q and R are sitting in a row facing north.
L is sitting at the right end and R is sitting at the left end.
Q is the immediate right of P. N is 4th to the right of R.
N is the neighbour of M and O. O is third to the left of L.
Who is/are to the left of N?
(a) Only M
(b) R and M
(c) O, P, Q and L
(d) R, M an d O

View Answer

Ans: (b)
R and M are to the left of N.

Q5: Which of the following statements is not true?
(a) L is at one of the ends.
(b) Q is sitting between P an d L
(c) P is to the immediate right of N
(d) R is at one of the ends.

View Answer

Ans: (c)

Q6: How man y triangles are there in the following figures?
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5 (a) 20
(b) 22
(c) 16
(d) 24

View Answer

Ans: (b)
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5 Smallest triangle - AEI, BIF, EKI, EGK, GKJ, IKJ, GJC, FLH, JLH, JLI, ILF, and JDH ie-12.
Contains two triangle - EIJ, EGJ, EGI, GIJ, IJH, EJH, IHF, FJH ie 8.
Contains 4 triangles - EJF and GIJ ie 2.
Total no. of triangle - 12 + 8 + 2 = 22

Q7: How many pairs of letters are there in the word "PREAMBLE" which have as many letters between them in the words as they have between them in the English alphabet?
(a) None
(b) One
(c) Two
(d) Three

View Answer

Ans: (c)
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5

Q8: D h as a sister A, whose moth er is P. D is the daughter of P. B is P's mother. In term of relationships what is A to B ?
(a) Daughter
(b) Sister
(c) Cousin
(d) Granddaughter

View Answer

Ans: (d)
The relation diagram is as follows:
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5
A is Granddaughter to B.

Q9: A house faces North. A man coming out from the house walked straight for 10 m, turned left and walked 25 m. He then turned right and walked 5 m and again turned right and walked 25 m. How far is he from his house ?
(a) 15 m
(b) 55 m
(c) 60 m
(d) 65 m

View Answer

Ans: (a)
The direction diagram is as follows:
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5 Required distance = AE = AB + BE
(Here, CD = BE = 5m) = 10m + 5m = 15 m

Q10: If in a code language KAMLESH is written as GUJLMCO. Then, how can NATURAL be written in that code?
(a) TCNUPCV
(b) TCOUPVC
(c) TCUOPVC
(d) TCOUVC

View Answer

Ans: (a)
As,
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5

Q11: Select the missing number from the given alternatives.

(a) 3
(b) 14
(c) 5
(d) 16

View Answer

Ans: (c)
As, (2 + 3 + 4)² = 81
(4 + 2 + 5)² = 121
Similarly,
(1 + 5 + 7)² = 169

Q12: 30 members of a club decided to play a badminton singles tournament. Every time a member loses a game he is out of the tournament. There are no ties. What is the minimum number of matches that must be played to determine the winner?
(a) 29
(b) 31
(c) 35
(d) 27

View Answer

Ans: (a)
Clearly, every time except one ( i.e. the winner) must lose one game to decide the winner.
So, minimum number of matches to be played = 30 - 1 = 29.

Q13: Naman is ranked 14th from the top and Ricky is ranked 17th from the bottom in a class of 40 students. How many students are there between Naman and Ricky?
(a) 8
(b) 9
(c) 10
(d) 7

View Answer

Ans: (b)
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5 Number of students between Naman & Ricky.

Q14: If a person is walking towards North, what direction should he follow so that he is walking towards West?
(a) right, right, left
(b) left, left, right
(c) left, right, left
(d) left, left, left

View Answer

Ans: (b)
The direction of a person is as follows:
Maths Olympiad Previous Year Paper - 2 | Math Olympiad for Class 5

Q15: Mohit correctly remember s that his father's birthday is not after eighteenth of April. His sister correctly remembers that their father's birthday is before twentieth but after seventeenth of April. On which day in April was definitely their father's birthday?
(a) Seventeenth
(b) Nineteenth
(c) Eighteenth
(d) Seventeenth or Eighteenth

View Answer

Ans: (c)
According to Mohit:
April 18 or earlier ... (i)
According to his sister:
April 18 or 19 ... (ii)
From (i) and (ii), we get April 18

Mathematical Reasoning

Q16: Which of the following options is organized in descending order?
(a) 5034; 7056; 80431; 10569
(b) 82540; 72042; 42035; 10568
(c) 6051; 10268; 24561; 54685
(d) 1029; 50552; 30251; 44162

View Answer

Ans: (b)

The correct answer is option (b) because the numbers are arranged from the highest to the lowest: 82540, 72042, 42035, and 10568.
In contrast, the other options do not follow this descending order.
For example, option (a) starts with 80431 but then goes to 7056, which is lower, breaking the order.
Thus, option (b) is the only one that maintains a consistent decreasing sequence.

Q17: How many packets of 750 g each can be obtained from a 30 kg sack of pulses?
(a) 36
(b) 40
(c) 55
(d) 60

View Answer

Ans: (b)

To find out how many packets of 750 g can be made from a 30 kg sack, first convert 30 kg to grams: 30 kg = 30,000 g.
Next, divide the total grams by the weight of each packet: 30,000 g ÷ 750 g = 40.
This means you can pack 40 packets of 750 g each from the 30 kg sack.
Thus, the correct answer is 40 packets.

Q18: The value of 78.80 + 19.45 – 17.20 is __________.
(a) 84.75
(b) 76.50
(c) 81.05
(d) 73.50

View Answer

Ans: (c)

First, we add 78.80 and 19.45, which gives us 98.25.
Next, we subtract 17.20 from 98.25, resulting in 81.05.
Thus, the final answer is 81.05.

Q19: If P = CMXLIX and Q = CMLXVIII, which of the following statements is true?
(a) P > Q
(b) P < Q
(c) P = Q
(d) Cannot be determined

View Answer

Ans: (b)

To compare P and Q, we first convert the Roman numerals to Arabic numbers.
P = CMXLIX equals 949 and Q = CMLXVIII equals 968.
Since 949 is less than 968, we conclude that P < Q.
Thus, the correct answer is (b) P < Q.

Q20: The total capacity of containers A and B is 30.32 L. If the capacity of containers A, B, and C altogether is 46.06 L, then the capacity of container C is:
(a) 15.74 L
(b) 12.58 L
(c) 19.36 L
(d) 16.49 L

View Answer

Ans: (a)

To find the capacity of container C, we need to subtract the total capacity of containers A and B from the total capacity of A, B, and C.
The total capacity of A and B is 30.32 L and the total capacity of A, B, and C is 46.06 L.
So, the capacity of container C is calculated as 46.06 L - 30.32 L = 15.74 L.
Thus, the capacity of container C is 15.74 L, which corresponds to option (a).

Q21: Determine the largest 5-digit number that can be created using all unique digits with 4 positioned in the hundreds place.
(a) 98476
(b) 98765
(c) 98746
(d) None of these

View Answer

Ans: (a)

To find the greatest 5-digit number, we need to use the digits 0-9 without repeating any.
Since 4 must be in the hundreds place, we can use the digits 9, 8, 7, 6, 5, 3, 2, 1, 0 for the other places.
To maximize the number, we should place the largest digits in the thousands, ten-thousands, and units places.
Thus, the largest arrangement is 98476, which uses 4 in the hundreds place and all other digits are different.

Q22: 56 (4 + 2) = (56 × 4) + (56 × 2) is an example of the
(a) closure property of whole number
(b) commutative property of whole number
(c) associative property of whole number
(d) distributive property of whole number

View Answer

Ans: (d)

Q23: The product of 1st natural, 1st whole and the 1st prime number is equal to
(a) 5
(b) 0
(c) 9
(d) 7

View Answer

Ans: (b)
1st natural number = 1
1st whole number = 0
1st prime number = 2
Then, the product is 1 × 0 × 2 = 0

Q24: The sum of the prime numbers between 90 and 100 is
(a) 188
(b) 281
(c) 376
(d) 97

View Answer

Ans: (d)
The only prime number between 90 and 100 is 97.

Q25: HCF and LCM of two numbers are 12 and 72 respectively. If the difference of the numbers is 60, then the larger number is:
(a) 12
(b) 60
(c) 24
(d) 72

View Answer

Ans: (d)
Let the numbers be a and b.
∴ Product of numbers = LCM × HCF
ab = 72 × 12 ...(1)
and a – b = 60
a = 60 + b
Then, from (1), b (60 + b) = 12 × 72
⇒ b = 12
a = 60 + b = 72
Larger number is 72.

Q26: In which of the following prime factorisation is not completed?
(a) 70 = 2 × 5 × 7
(b) 28 = 2 × 2 × 7
(c) 48 = 2 × 2 × 2 × 2 × 3
(d) 108 = 2 × 2 × 27

View Answer

Ans: (d)
Complete factorisation is 108 = 2 × 2 × 3 × 3 × 3

Q27: A quadrilateral is a rhombus but not a square if
(a) its diagonals do not bisect each other
(b) its diagonals are not perpendicular
(c) opposite angles are not equal
(d) the length of diagonals are not equal

View Answer

Ans: (d)

Q28: In which of the following figures the adjacent sides are not necessarily be equal?
(a) Parallelogram
(b) Rhombus
(c) Equilateral Triangle
(d) Square

View Answer

Ans: (a)

Q29: The number of line segments in the shown figure is
(a) 30
(b) 20
(c) 15
(d) 12

View Answer

Ans: (c)

Q30: Number of lines passing through five points such that no three of them are collinear is
(a) 10
(b) 5
(c) 20
(d) 8

View Answer

Ans: (a)

Q31: Which of the following statement (s) is/are true?
(a) In a trapezium the diagonals bisect each other
(b) In a rectangle diagonals intersect at right angles
(c) The diagonals of a rhombus are equal
(d) None of these

View Answer

Ans: (d)
All the given statements are false.

Q32: Where does the vertex of an angle lie?
(a) In its interior
(b) In its exterior
(c) On the angle
(d) None of these

View Answer

Ans: (c)
The vertex lies on the angle.

Q33: The infinite number of lines that can pass through a given point are called.
(a) Concurrent lines
(b) Parallel lines
(c) Perpendicular lines
(d) None of these

View Answer

Ans: (a)

Q34: If a quadrilateral with two pairs of adjacent sides equal but opposite sides are not equal then it is called
(a) parallelogram
(b) square
(c) rectangle
(d) kite

View Answer

Ans: (d)

Q35: Which one of the following is a pair of supplementary angles?
(a) 30º, 180º
(b) 100º, 140º
(c) 105º, 75º
(d) All of these

View Answer

Ans: (c)

Everyday Mathematics

Q36: A family consumes 1 9/20 L of oil each week. Calculate the total amount of oil the family will use in February of a regular year.
(a) 4 3/4 L
(b) 5 4/5 L
(c) 3 3/4 L
(d) 3 4/5 L

View Answer

Ans: (b)

February has 4 weeks in a normal year.
The family uses 1 9/20 L of oil weekly, which is the same as 29/20 L.
To find the total for February, multiply 29/20 L by 4 weeks: (29/20) * 4 = 116/20 L.
When simplified, 116/20 L equals 5 4/5 L.
Thus, the total quantity of oil used by the family in February is 5 4/5 L.

Q37: A tailor uses two different colored fabrics measuring 67.75 cm and 89.68 cm to create a dress. What is the total length of fabric used by the tailor for the dress?
(a) 136.43 cm
(b) 142.84 cm
(c) 152.84 cm
(d) 157.43 cm

View Answer

Ans: (d)

To find the total length of fabric used, we need to add the lengths of the two pieces of cloth.
The lengths are 67.75 cm and 89.68 cm.
When we add these two lengths together: 67.75 + 89.68 = 157.43 cm.
Thus, the total cloth used by the tailor to make the dress is 157.43 cm.

Q38: The cost of fencing a rectangular garden at ₹15 per meter is ₹2100. If the breadth of the field is 20 m, then its length is ______.
(a) 50 m
(b) 40 m
(c) 70 m
(d) 30 m

View Answer

Ans: (a)

The total cost of fencing is ₹2100, and the cost per meter is ₹15. To find the total length of the fence, we divide the total cost by the cost per meter: 2100 / 15 = 140 meters.
The formula for the perimeter of a rectangle is 2 * (length + breadth). Here, the breadth is given as 20 m.
Using the perimeter formula: 140 = 2 * (length + 20). Simplifying gives us length + 20 = 70, so length = 70 - 20 = 50 m.
Thus, the length of the garden is 50 m.

Q39: In an electronic store, there are 450 electronic products. Among these, 5/18 are electric fans, while the remaining are other products. How many other products are available in the store?
(a) 185
(b) 325
(c) 275
(d) 260

View Answer

Ans: (b)

First, calculate the number of electric fans: 450 * (5/18) = 125 fans.
Next, find the number of other items by subtracting the number of fans from the total: 450 - 125 = 325.
Thus, the total number of other items in the shop is 325.

Q40: An experienced stock broker invested ₹8,75,684; ₹8,75,713; ₹8,81,312, and ₹8,57,995 in four different shares P, Q, R, and S respectively. In which share did he invest the least amount?
(a) P
(b) Q
(c) R
(d) S

View Answer

Ans: (d)

The stock broker made investments in four shares: P, Q, R, and S.
The amounts invested were ₹8,75,684 for P, ₹8,75,713 for Q, ₹8,81,312 for R, and ₹8,57,995 for S.
Among these amounts, the smallest investment is ₹8,57,995, which corresponds to share S.
Thus, the share with the least investment is S.

Q41: A university charges ₹5,658 per student for a specific course. If 45 students enrolled for the course, then find the total amount collected by the university for that particular course.
(a) ₹1,82,560
(b) ₹2,54,610
(c) ₹1,68,740
(d) ₹2,24,530

View Answer

Ans: (b)

To find the total amount collected, we need to multiply the fee per student by the number of students.
The fee per student is ₹5,658 and the number of students is 45.
So, the calculation is: ₹5,658 x 45 = ₹2,54,610.
This means the university collected a total of ₹2,54,610 for the course.

Q42: The weight of Akshara is 57.89 kg. If Sandeep weighs 16.47 kg more than Akshara, what is the combined weight of Akshara and Sandeep?
(a) 168.36 kg
(b) 89.93 kg
(c) 132.25 kg
(d) 74.36 kg

View Answer

Ans: (c)

To find the total weight of Akshara and Sandeep, first calculate Sandeep's weight by adding 16.47 kg to Akshara's weight of 57.89 kg.
Sandeep's weight = 57.89 kg + 16.47 kg = 74.36 kg.
Now, add Akshara's weight to Sandeep's weight: 57.89 kg + 74.36 kg = 132.25 kg.
Thus, the total weight of Akshara and Sandeep is 132.25 kg.

Q43: A company earned ₹5648000 in a year. If the total expenses were ₹474596, then how much money was saved?
(a) ₹234467
(b) ₹6137007
(c) ₹5234728
(d) ₹5173404

View Answer

Ans: (d)

To find the amount saved, we need to subtract the total expenses from the total earnings.
The total earnings are ₹5648000 and the total expenses are ₹474596.
So, the calculation is: ₹5648000 - ₹474596 = ₹5173404.
This means the company saved ₹5173404 after covering its expenses.

Q44: Mukul bought two T-shirts priced at ₹719 each and a cap costing ₹348. He paid the shopkeeper with a ₹2000 note. What will be the change Mukul receives from the shopkeeper?
(a) ₹306
(b) ₹186
(c) ₹214
(d) ₹197

View Answer

Ans: (c)

First, calculate the total cost of the T-shirts: 2 * ₹719 = ₹1438.
Next, add the cost of the cap: ₹1438 + ₹348 = ₹1786.
Now, subtract the total cost from the amount paid: ₹2000 - ₹1786 = ₹214.
Thus, the shopkeeper will return ₹214 to Mukul.

Q45: How many numbers are there containing 2 digits?
(a) 90
(b) 99
(c) 100
(d) 89

View Answer

Ans: (a)
(Greatest two digit number-smallest two digit number) = (99 – 10) + 1 = 89 + 1 = 90

Achievers Section

Q46: Which digit in the number 568731 has a place value of thousands?
(a) 8
(b) 7
(c) 6
(d) 5

View Answer

Ans: (a)
Place value of 8 is 8000.

Q47: Which one of the following numbers in Roman numerals is correct?
(a) CLDL
(b) VDC
(c) LDC
(d) CDLX

View Answer

Ans: (d)

Q48: Which of the following is not defined?
(a) 5 + 0
(b) 5 – 0
(c) 5 × 0
(d) 5 ÷ 0

View Answer

Ans: (d)

Q49: Whole numbers are not commutative under ________.
(a) Multiplication
(b) Subtraction
(c) Addition
(d) Both multiplication and addition

View Answer

Ans: (b)

Q50: The difference of L.C.M. and H.C.F. of the numbers 40, 240 and 480 is equal to twice a number. Find the number.
(a) 340
(b) 440
(c) 220
(d) 880

View Answer

Ans: (c)

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FAQs on Maths Olympiad Previous Year Paper - 2 - Math Olympiad for Class 5

1. What topics are generally covered in the Maths Olympiad for Class 5?

Ans.The Maths Olympiad for Class 5 typically covers topics such as logical reasoning, mathematical reasoning, everyday mathematics, and problem-solving skills. Questions may involve basic arithmetic, geometry, patterns, and puzzles that require critical thinking.

2. How can I prepare effectively for the Maths Olympiad?

Ans.To prepare effectively for the Maths Olympiad, students should practice previous year papers, engage in sample questions, and work on strengthening their conceptual understanding of mathematics. Joining math clubs or participating in online quizzes can also be beneficial.

3. Are the questions in the Maths Olympiad multiple-choice or descriptive?

Ans.The questions in the Maths Olympiad are primarily multiple-choice, which allows students to select the correct answer from given options. However, some levels may include descriptive questions requiring detailed solutions.

4. What is the importance of logical reasoning in the Maths Olympiad?

Ans.Logical reasoning is crucial in the Maths Olympiad as it helps students develop critical thinking and problem-solving skills. It enables them to analyze patterns, draw conclusions, and apply mathematical concepts in various scenarios.

5. How can I access previous year papers for the Maths Olympiad?

Ans.Previous year papers for the Maths Olympiad can often be accessed through the official website of the organizing body or through educational platforms that specialize in Olympiad preparation. Many schools also provide resources or archives of past papers for students to practice.

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Maths Olympiad Previous Year Paper - 2 Notes

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