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#1 (permalink) |
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I JUST got here.
Join Date: Jul 2009
Posts: 5
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need clear explanation
1.Col A: The remainder when (10^8 + 10^9 + 10^10 + 10^11 + 10^12) divided by 11
Col B: 0 answer: A 2. What is the remainder, when (7^6 + 7^7 + 7^8 + 7^9 + 7^10) is divided by 14? answer: 7 3. Given ‘X’ as a set of elements that has numbers between 1 and 100 inclusive and are not divisible by either 5 or 7. Col A: Number of elements in X Col B: 68 4. Given a series 3, 33, 333 ………. find the hundreds digit of the sum of first 10 numbers of the series? answer:24 5. In how many maximum parts can a circular region be divided by using 3 lines which cut the circle at exactly 2 places? |
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#4 (permalink) | |
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Eager!
Join Date: Sep 2008
Posts: 51
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Quote:
Numbers that are divisible by 5 = 20 Numbers that are divisible by 7 = 14 Numbers that are divisible by both 5 & 7 = 2 Total Numbers that are NOT divisible by 7 & 5 = 100 - (20 + 14 - 2) = 68 IMO Answer is C |
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#5 (permalink) |
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Within my grasp!
![]() ![]() Join Date: Mar 2007
Location: Dallas, TX
Posts: 128
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10^0 mod 11 = 1
10^1 mod 11 = 10 10^2 mod 11 = 1 10^3 mod 11 = 10 10^4 mod 11 = 1 (10^8 + 10^9 + 10^10 + 10^11 + 10^12) mod 11 = (1 + 10 + 1 + 10 + 1) mod 11 = (23) mod 11 = 1
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Gym, GMAT and Girl - Never Take Lightly |
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#6 (permalink) |
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Within my grasp!
![]() ![]() Join Date: Mar 2007
Location: Dallas, TX
Posts: 128
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(7^6 + 7^7 + 7^8 + 7^9 + 7^10) is divided by 14
for n > 0, 7^n mod 14 = 7 7^6 + 7^7 + 7^8 + 7^9 + 7^10 = (7*5) mod 14 = 35 mod 14 = 7
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Gym, GMAT and Girl - Never Take Lightly |
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