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Quantitative Questions and Answers Discuss Quantitative and other Math related questions. Post your math doubts and get it solved by the smartest brains this side of the universe !

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khanna_sumit
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disagreement - 13-04-2005, 06:41 PM

Quote:
Originally Posted by Eccentric
zero ! ! ! !
probability should be very small but not altogether zero........coz

prob= surface area of five spheres/
volume of the circumsphere
   
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13-04-2005, 08:09 PM

Quote:
Originally Posted by khanna_sumit
probability should be very small but not altogether zero........coz

prob= surface area of five spheres/
volume of the circumsphere
He is talking about on surface.. so the denominator is /surface area of circumsphere.

Again probability of choosing a particular point on line/ surface is zero !!
   
ok.......
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khanna_sumit
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ok....... - 14-04-2005, 02:54 PM

Quote:
Originally Posted by Eccentric
He is talking about on surface.. so the denominator is /surface area of circumsphere.

Again probability of choosing a particular point on line/ surface is zero !!
im sorry.....i took the question as this that if a point is chosan inside the circumsphere......yes if a point is chosen on the sueface of the circumphere in that case the prob will be zero

regards
Sumit
   
Ans for the odd ball problem??
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Ans for the odd ball problem?? - 26-04-2005, 01:41 PM

Hi

Could u please post the answer for the odd ball (heavier/lighter) problem?? I could also figure it out in 4 weighings only


Thanks
   
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26-04-2005, 02:14 PM

Quote:
Originally Posted by jsmba
Hi

Could u please post the answer for the odd ball (heavier/lighter) problem?? I could also figure it out in 4 weighings only


Thanks
Check out
12 Balls problem thread
http://www.pagalguy.com/cat/showthread.php?t=8438 (problem of 12 balls)
   
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27-04-2005, 12:49 AM

Quote:
Originally Posted by Aarav
Seem some geometry studs out there.

OK solve...

A point P inside the equilateral triangle is of length 3,4,5 from the vertices. Find the area of the triangle.

3 medians are of length 3,4,5. Find the area of the triangle.
Good problems these are. I solved 2nd in 4-5 lines.
Want a similar neat solution for 1st I did that in 2 pages


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New Question??????????/
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New Question??????????/ - 30-04-2005, 06:36 PM

How many ordered triples of integers (
a, b, c) satisfy

|
a + b| + c = 19 and ab + |c| = 97?

   
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Exclamation 30-04-2005, 11:33 PM

I dont know what ordered triples means... but the possible values are as follows...

12,8,-1
-12,-8,- 1
38, 2, -21
-38, -2, -21
Total 4.

Multiply by two for the reversibility of a,b.
If ordered triples means the interchanging of a,b is discounted then the answer maybe 4.
Otherwise 8 possible integer triples for a,b,c.

K

Last edited by DesiGuru; 30-04-2005 at 11:42 PM..
   
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02-05-2005, 01:52 PM

Quote:
Originally Posted by DesiGuru
I dont know what ordered triples means... but the possible values are as follows...

12,8,-1
-12,-8,- 1
38, 2, -21
-38, -2, -21
Total 4.

Multiply by two for the reversibility of a,b.
If ordered triples means the interchanging of a,b is discounted then the answer maybe 4.
Otherwise 8 possible integer triples for a,b,c.

K
Ur answer is not sufficient...the values u found are correct but there are more integral values...please post the approach as well...and by ordered triples i mean that reversibility is to be taken into account......
   
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02-05-2005, 03:14 PM

other sets of ordered triplets are-

(116, 0, -97),
(0, 116, -97),
(-116, 0, -97),
(0, -116, -97)

-pinku


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