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#2 (permalink) |
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Within my grasp!
![]() ![]() Join Date: Jan 2008
Location: bangladesh
Posts: 356
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S=1-(1/2)+(1/3)-(1/4)+(1/5)-(1/6)+(1/7)-(1/8)+(1/9)-(1/10)
S=(1/2)+(1/3)-(1/4)+(1/5)-(1/6)+(1/7)-(1/8)+(1/9)-(1/10) S=(1/2)[1+1/2 +1/3 +1/4 +1/5] +1/3 +1/5 +1/7+1/9 keep special eye to the bold terms.from the term you can see that this term [1+1/2 +1/3 +1/4 +1/5] is greater than 1 and 1/2 of these is greater than 1/2.if we add this number(greater than 1/2) with the another term [1/3 +1/5 +1/7+1/9] then we get a number that is also greater than 1/2. so the ans is A. for the first problem 1+2+3+4+5..........+47+48 separate it with the sum of the even integers and the odd integers.then we get 2+4+............+48 and 1+3+................47 no.of terms is = (24-1)+1=24 for both the cases. sum of the even integers= [2*2 +(24-1)2]*24/2=300=V sum of the even integers= [2*1 +(24-1)2]*24/2=288=D so we can see that D+23 is greater than V. For the last problem 72.42=k(24+ n/100) from the problem if k and n are positive integers and n is less than 100 you can easily make an assumption that k must me a number which is 3 to make balance of the equation that means 3*24 is equal to 72 and 3*(n/100) will give you .42 3*(n/100)=.42 so,n=14 so,k+n=14+3=17. ![]() give me response whether im correct or not. |
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#3 (permalink) | |||
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Eager!
![]() Join Date: Dec 2007
Posts: 44
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Quote:
Quote:
Correct values are: V = 600 D = 576 D + 23 = 599 V is greater Quote:
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#6 (permalink) |
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Within my grasp!
![]() ![]() Join Date: Jan 2008
Location: bangladesh
Posts: 356
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for the combination problem,i dont know whether my reasoning is correct or not.however,below my reasoning.
if 2 integers is selected from 10 integers there should be 45 possible selections. the question asked you to select the possible selections that consists of one odd and one even integer. selection consists of only even integers=5c2=10 selection consists of only odd integers=5c2=10 so possible selections that consists of one odd and one even integer =45-(10+10)=25 |
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#7 (permalink) |
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Trying to make mom and pop proud
Join Date: May 2008
Posts: 5
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yes that is correct for that combination problem and
for the other combination problem on dollars,(am not sure if i am correct!!) Total no of ways of giving 7 dollars to 3 people and each should have min.1 dollar is similar to no. of ways of giving 4 dollars to 3 people = 3^4 Total no. of ways of giving 7 dollsrs to 3 people and 1 getting min 3dollars, other two a minimum of 1 dollar is similar to no of ways of giving 2 dollars to 3 people = 3^2 so the value in Column B is greater. |
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#8 (permalink) | |
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Improvising...
![]() Join Date: Apr 2008
Posts: 94
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Last edited by gre320hex : 05-21-2008 at 03:32 PM. Reason: Sorry, I mixed up my answer in the previous post. |
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#10 (permalink) | |
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Within my grasp!
![]() ![]() Join Date: Jan 2008
Location: bangladesh
Posts: 356
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