Question
Let βxβ be the least number divisible by 9, 12, 16,
18 and 20, and also βxβ is a perfect square. Find the remainder when βxβ is divided by 95.Solution
ATQ, LCM of 9, 12, 16, 18 and 20 = 720 Since, 720 = (2 Γ 2 Γ 2 Γ 2 Γ 3 Γ 3 Γ 5) To make it a perfect square, multiply by β5β. So, desired number = 720 Γ 5 = 3600 3600 Γ· 95 = 37 Γ 95 + 85 So, desired remainder = 85
If (A @ B) means A is son of B, (A # B) means A is father of B, (A & B) means A is mother of B, (A $ B) means A is brother of B. If M @ N&O # P $ Q@ R,...
A@B means 'A is the son of B'. A#B means 'B is the sister of A'. A$B means 'A is the brother of B'. A%B means 'A is the wife of B'. If 'N$O%P@Q%R#S' is ...
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If 'A $ B' means 'A is the father of B'
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U _ H < S _ G > R
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Answer the questions based on the information given below.
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A Γ B means A is the husband of B
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