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"Once you eliminate the impossible, whatever remains, no matter how improbable, must be the truth."
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"Once you eliminate the impossible, whatever remains, no matter how improbable, must be the truth."
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In reply to this post by Anjali
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"Once you eliminate the impossible, whatever remains, no matter how improbable, must be the truth."
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In reply to this post by Anjali
1. a chisquare
2. c x<a m not sure. |
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In reply to this post by Anjali
Oprion A-The sum of square of N independent random variables dat follow standaed normal dist den dat sum follows a chi2 dist vd N degrees of freedom...its a theorem
Akshay Jain
Masters in Economics Delhi School of Economics 2013-15 |
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In reply to this post by Anjali
Its option B-x not equal to a....x is in neighborhood so it can b less den or greater dn a
Akshay Jain
Masters in Economics Delhi School of Economics 2013-15 |
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In reply to this post by Akshay Jain
Akshay , answer to 2nd is option D ( x=a )
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For question 2
V€(a)= ]a-€,a+€[ for all €>0 if x is in V€(a) then a-€ < x< a+€ |x-a|<€ for all €>0 since this condition is satisfied by all €>0,let € tend to 0 then |x-a| tends to 0 hence x=a although this answer is contradictory as every €-neighbourhood of a contains infinitely many points distinct from a |
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In reply to this post by Anjali
I dont know how answer to question 2 is x=a, because V(a)= deleted neighborhood of a i.e. (a-e,a)U(a,a+e)...so the answer should be x not equal to a because a excluded from the set V.
"I don't ride side-saddle. I'm as straight as a submarine"
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i think its 2(b) as well. it cant be x = a
“Operator! Give me the number for 911!”
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In reply to this post by Granpa Simpson
Yeah I know b seems correct , however answer is d !
![]() Can anyone a good reference for sets ( like definition based ques ) ? Will RD sharma help ?
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In reply to this post by Anjali
What about 3rd ques ?
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For the 3rd question the answer will be d i guess..!!!!
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No its A !
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In reply to this post by Anjali
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I did not get the step where x doesn't belong to a-€ , a+€ , when x is not equal to a , so it will belong to a-€,a+€
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In reply to this post by Anjali
Please upload the complete answers with explanations..dat will be helpful for all of us...!!!
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In reply to this post by Anjali
I hope you got it till |x-a|>€
now take two cases as follows case 1. (x-a)>€ which implies that x>a+€ case 2. -(x-a)>€ which implies that x<a-€ combining both cases we see that x does not lie in the €-neighbourhood of a..which is a contradiction to the given hypothesis..so when x is not equal to a,it cant belong to ]a-€,a+€[ for all €>0 hence x=a..hope it's clear now :) |
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Thanx Noel..
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In reply to this post by Noel
Great Noel ! Got it ! Thanks !
![]() And subhayu I just know the answers , not the explanations ![]() People what about 3rd ques ?
"Once you eliminate the impossible, whatever remains, no matter how improbable, must be the truth."
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