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IntroductionGT package Math Olympiad
Math Olympiad 1
Math Olympiad 2
Math Olympiad 3
Math Olympiad 4
Week 1: 7-Segment Display ProblemsWeek 2: Matchstick ProblemsWeek 3: Division & Divisibility (1)Week 4: Caculation ShortcutsWeek 5: Quiz 1Week 6: Word Problem (1)Week 7: Multiples & FactorsWeek 8: Fractions & DecimalsWeek 9: Distance Problems (1)Week 10: Quiz 2Week 11: Roman NumeralsWeek 12: MeasurementWeek 13: Sum, Difference & Multiple (1)Week 14: Least & MostWeek 15: Quiz 3Week 16: Number Sense Week 17: Shape CountingWeek 18: Counting ProblemWeek 19: Fraction & Decimals (2)Week 20: Quiz 4Week 21: Average ProblemsWeek 22: Purchase & Sale Problems Week 23: Number Thinking(1)Week 24: Proportion & Ratio ProblemsWeek 25: Quiz 5Week 26: Mid-Term ExamWeek 27: Number PatternWeek 28: Calendar ProblemWeek 29: Number SequencesWeek 30: Pattern ProblemsWeek 31: Quiz 6Week 32: Age ProblemsWeek 33: Money ProblemWeek 34: Division & Divisibility (2)Week 35: GeometryWeek 36: Quiz 7Week 37: Sum, Difference & Multiple (2)Week 38: Calculation Shortcuts (2)Week 39: Combination ProblemsWeek 40: Percentage ProblemWeek 41: Quiz 8Week 42: Number SubstitutionWeek 43: Work ProblemWeek 44: Word Problems (2)Week 45: Number Thinking2Week 46: Quiz 9Week 47: Proportion & Ratio Problems(2)Week 48: Distance Problems (2)Week 49: Probability & CombinationsWeek 50: Challenge ProblemsWeek 51: Quiz 10Week 52: Final Exam
Math Olympiad 5
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Number Thinking2( Week 45 Practice)
1.  Find the sum of the natural numbers from 1 to 45 inclusively. i.e. find the sum of 1+2+3+ ... +43+44+45.
2.  George opens a book and the sum of the two page numbers in front of him is 77. What is the product of the two page numbers?
3.  If m and n are positive integers and 7m + 8n = 45, what is the sum of all possible values of n?
A) 1
B) 7
C) 3
D) 0
E) 4
4.  Some toys are distributed to children. If each child is given 4 toys, 3 toys are left. If each child is given 5 toys, 7 more toys are needed. How many toys are there?
5.  Three teams have a total of 123 students. If 6 students in team A moves to team B, 5 students in team B moves to team C, and 8 students in team C moves to team A, the three teams would have the same number of students. How many students did each team have originally? The number of students in team A: The number of students in team B: The number of students in team C:



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