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Class 5 is considered to be middle school where students are well aware of their abilities. They must be treated as grown-ups now, and should be exposed to extra-curricular competitions. This exposure in the form of Olympiad exams help them to prepare for their school academics as well. The syllabus for these exams is the same as prescribed by school. Teachers recommend the use of workbooks by Indian Talent Olympiad, as it has variety of practice questions.
Olympiad exams are the exams taken in the schools for improving the students’ skills on a particular level. Through Olympiad exams, students can quickly analyze their strengths and weaknesses by performing in different examinations levels. No matter if the student is of grade 1 or grade 12, he/she is entitled to give the Olympiad exams. A student will improve their skills in various subjects like computer technology, mathematics, English, Science etc. In Olympiad exams, A student gets selected based on their reasoning and logical abilities.
They are perfect to test a students’ conceptual understanding of the subject.
Improves the students’ problem solving ability and challenges them to think analytically.
Prepares them for future competitive exams by testing a student’s aptitude as well as the knowledge of a particular subject.
Provides exposure to students at the national as well as international platforms.
Instills the quality of hard work in the students by pushing them to prepare hard for the exam and improve their result.
Students’ performance in school is also improved as Olympiads sharpen their thinking and learning process which helps them to grasp the concepts taught in schools better.
Syllabus Covered
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Number System
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Roman Number
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Factor & Multiple
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Fraction & Decimals
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Arithmetic
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Geometry
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Mensuration
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Measurement
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Data Handling
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Mental Ability
Operations on Numbers
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1
Number System Problem 1Greatest five-digit number that can be formed using 7, 9, 0, 5, 2 is ________.
79052
90752
97520
97052
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2
Number System Problem 2
In the number 43256 the digit 3 stands for
3 Hundreds
3 ten-thousands
3 thousands
3 tens
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3
Number System Problem 3
The successor of a given number is obtained by adding ____________ to the given number.
1
2
3
4
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4
Number System Problem 4
Smallest six-digit number that can be formed using 9, 2, 6, 0, 3, 1 is ________.
012369
102369
106239
103269
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5
Number System Problem 5
In a sum, the divisor is 173, the quotient 2,544 and the remainder is 60. what is the dividend?
12924
440172
152813
172544
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6
Number System Problem 6
Kavitha wrote four phone numbers in her diary but forgot to write the name of the respective persons. She could only remember that her friend’s phone number had 8 in the thousand’s place. Then, her friend’s number is
469821
829842
578242
982431
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7
Number System Problem 7
Difference between the place value and face value of 9 in the number 1297625 is
9
9991
89991
90001
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8
Number System Problem 8
The price of a bike is ₹192000 when rounded off to nearest 1000. Which of the following could be the exact price of the bike?
191400
191499
192499
192505
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9
Number System Problem 9
Standard form of 8000000 + 9000 + 400000 + 800 + 6
8409806
467842
846789
478424
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10
Number System Problem 10
Smallest whole and natural number are respectively ________.
1,2
0,1
2,1
10,9
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11
Number System Problem 11
What should come in place of question mark (?)
10 million (?) 1 crore.
<
>
≤
=
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12
Number System Problem 12
The difference between the successor and predecessor of 10000 is
2
1
0
-1
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13
Number System Problem 13
The population of a village is 1500. if 489 are men 472 are women, find the number of children.
549
439
559
539
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14
Number System Problem 14
How many thousands make a lakh?
100 thousands
10 thousands
1 thousand
Zero
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15
Number System Problem 15
How many thousands make a million?
100
10
1000
10000
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16
Number System Problem 16
Find the difference between the greatest and the least numbers that can be written using the digits 4,9,8,7,5 each used only once.
52965
34246
52956
72484
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17
Number System Problem 17
Choose the statement which is correct from the following given statements.
99999999 is the successor of 100000000
The difference between the successor and predecessor of a number is 2
‘0’ is the smallest one-digit number
Face value and place value of a number are always same
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18
Number System Problem 18
A college students union held a raffle to raise money for a musical concert. Amith drew ticket number 392704, Samantha drew ticket number 396491, Bharathi drew ticket number 392677 and Kavitha drew ticket number 396449. Whose ticket had the largest number?
Kavitha
Samantha
Amith
Bharathi
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19
Number System Problem 19
On comparing the numbers, the signs that will come in the given boxes are
99999 100000
9909409 9990409
30100100 30100099
I II III
> < =
< < >
= > >
> > <
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20
Number System Problem 20
73,52,39,621 has ________ crores.
73
52
39
5
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21
Number System Quiz 1 -
22
Number System Quiz 2
Roman Number
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23
Operations on Numbers Problem 1
From the following number 277, 316, 479, 582
Choose the correct option that fill in the blanks to complete the following operation.
______ - ______ = 305
479, 277
582, 277
582, 316
479, 316
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24
Operations on Numbers Problem 2
Find the sum: -
(2+4+6+8+10+12+14+16+18+20) + (3+6+9+12+15+18+24+27+30)
275
375
265
367
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25
Operations on Numbers Problem 3
The value of 48 + 24 ÷ 2 of 4 x 5 – 4 is
48.5
716
59
159
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26
Operations on Numbers Problem 4
Simplify: 50 – 42 ÷ 3 of 7 -(20 + 5) ÷ 5 x 2
38
42
36
72
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27
Operations on Numbers Problem 5
The unit digit of 1 x 6 x 66 x 666 x 555 x 5 x 999 is
1
0
4
5
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28
Operations on Numbers Problem 6
Sindhu can type 28 words per minute. At this rate, how many words can Sindhu type in 5½ minutes?
154
156
159
162
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29
Operations on Numbers Problem 7
Raghu earns ₹1840 in a week. How much money will he earn in 3 months 3 weeks, if every month has 4 weeks?
₹12200
₹27000
₹19900
₹27600
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30
Operations on Numbers Problem 8
2961 sweets were given to the children in an orphanage. Each child received 3 sweets. How many children were there?
8883
987
2964
2958
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31
Operations on Numbers Problem 9
Which number, when placed in the box makes the following numbers sentence true?
18 – 6 x 2 + 21 ÷ 3 = ______
9
12
13
15
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32
Operations on Numbers Problem 10
In a city, age of 34768 people is below 20, age of 57498 people is between 20 and 30 and age of remaining people is above 30. If the total population of the village is 100000, then the number of people who are above 30 is,
92266
42502
65232
7734
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33
Operations on Numbers Problem 11
Which of the following expression is equal to 83x5?
8 x (3 + 5)
5 x (8 + 3)
5 x (80 + 3)
80x (3+5)
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34
Operations on Numbers Problem 12
A balloon seller sold 236 red balloons, 23 white, and 749 blue balloons. How many balloons were sold in all?
186
654
1,005
1,008
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35
Operations on Numbers Problem 13
In a School, there are 704 desks to place into 22 classrooms. if the same number of desks is placed in each classroom, how many desks will be in each room?
32
34
42
44
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36
Operations on Numbers Problem 14
There are 15 rows of mango trees in a farm. Each row has 325 trees. Trees of 6 rows are cut down. The total number of remaining mango trees in the park is
2925
4875
1950
None of these
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37
Operations on Numbers Problem 15
A number in the form ‘PQRSPQRS’ when divided by PQRS gives
11
1001
10001
Cannot be determined
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38
Operations on Numbers Problem 16
A car route is 9km long. The car goes through the route 2 times each day. How many kilometres will the car drive in 5 days?
100km
50km
10km
90km
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39
Operations on Numbers Problem 17
A football teams sold 215 youth tickets for ₹4 each and 467 adult tickets for ₹9 each. which expression can be used to find how much more money the football team made on adult tickets than on youth ticket?
(215x4) – (467x9)
(215x9) – (467x4)
(467x9) – (215x4)
(467x9) – (215x9)
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40
Operations on Numbers Problem 18
A visitor at the Rajasthan Culture Centre can hear beautiful music played on bells. the music is played on 1 high-note bell and 3 sets of 32 bells. Which of the following expression should be used to find the total number of bells?
1 + 3 + 32
1 x 3 + 32
1 x 3 x 32
1 + 3 x 32
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41
Operations on Numbers Problem 19
If A, B and C are natural numbers and A=76240 and B=3245. If the sum of A and B is equal to the difference of C and B, then the possible value of C is
82730
72995
79485
Cannot be determined
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42
Operations on Numbers Problem 20
Sophie caught twice as many fishes as her dad. If her dad caught F fishes. How many fishes did Sophie catch?
F + 2
F - 2
F x 2
F ÷ 2
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43
Operations on Numbers Quiz 1
Factor and Multiple
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44
Roman Number Problem 1
In Roman numerals, there are only………… basic symbols.
a.7
b.8
c.9
d.10
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45
Roman Number Problem 2
Roman numeral for the smallest three-digit number is
a.X
b.C
c.M
d.D
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46
Roman Number Problem 3
Which of the following numerals cannot be repeated?
a.V
b.L
c.D
d.All of these
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47
Roman Number Problem 4
VIII + XII + L = ?
a.70
b.80
c.68
d.78
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48
Roman Number Problem 5
In the Roman numeral, I can be subtracted from:
a.V and X
b.M only
c.V only
d.None of these
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49
Roman Number Problem 6
IX + XV + XX = _____.
a.45
b.35
c.44
d.76
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50
Roman Number Problem 7
CCC - CXX =?
a.LLLXXX
b.CLXXX
c.LXXXCD
d.CCXXC
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51
Roman Number Problem 8
Which of the following statements is CORRECT?
a.Symbol V, L, D cannot be repeated.
b.symbol I, X, C, M can be repeated only two times.
c.Symbol I cannot be subtracted only from V and X.
d.I cannot be added to V and X.
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52
Roman Number Problem 9
Which of the following is NOT correctly matched?
a.LX = 60
b.XL = 40
c.VVL = 40
d.LXI = 63
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53
Roman Number Problem 10
MCLIX is equal to
a.1059
b.1159
c.1059
d.115110
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54
Roman Number Problem 11
Compare
XXXV________XXXIX
a.=
b.>
c.≥
d.<
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55
Roman Number Problem 12
How many match sticks are needed to make the Roman numerals equivalent to 33?
a.6
b.7
c.9
d.10
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56
Roman Number Problem 13
Match the following columns and choose the correct option.
Column A Column B
V + V 6
XXXIV – XXVIII 9
LI – XL 10
XCIX – XC 11
I II III IV
a.i ii iii iv
b.iii i iv ii
c.iv iii i ii
d.iii i ii iv
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57
Roman Number Problem 14
The smallest correctly formed roman number using each numeral once from the roman numerals I, V, X, L, C, D and M is
a.MDCLXVI
b.MCDXLIV
c.MCDXLVI
d.Cannot be determined
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58
Roman Number Problem 15
Roman numeral for 258 is ________.
a.CVXLXV
b.CDXIV
c.CCLVIII
d.CLVCXIII
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59
Roman Number Problem 16
A cricket stadium manager counted the number of matches held in each month
Matches held
Months Number of matches
March XCVI
April LXXXV
May XCIX
June XCV
In which month the stadium had the lowest number of matches?
a.March
b.April
c.May
d.June
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60
Roman Number Quiz 1
Fractions
Decimals
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62
Fractions Problem 1
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63
Fractions Problem 2
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64
Fractions Problem 3
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65
Fractions Problem 4
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66
Fractions Problem 5
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67
Fractions Problem 6
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68
Fractions Problem 7
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69
Fractions Problem 8
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70
Fractions Problem 9
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71
Fractions Problem 10
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72
Fractions Problem 11
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73
Fractions Problem 12
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74
Fractions Problem 13
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75
Fractions Problem 14
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76
Fractions Problem 15
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77
Fractions Problem 16
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78
Fractions Problem 17
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79
Fractions Problem 18
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80
Fractions Problem 19
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81
Fractions Problem 20
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82
Fractions Quiz 1
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