Number System - Questions & Discussions

Guys I need the approach for a particular prblm....
I dont remember the exact data ....bt it goes smthin like ths
there are 5 students and they have different integral weights
they are weighted in pairs of 2...so we have 10 different combined values...say
C1, C2, C3, C4, C5, C6, C7, C8, C9, C10
how to find out the lightest of the five??

the combined value are arranged in increasing order
maybe like 35,37,.......etc(10 values)



i have seen such prob .. but it would be better if u give the question so that it is easy to understand with a prob

The game of "chuck a luck" is played.
its rules are as follows:
If you pick a number from 1 to 6, the operator will throw three dices.
the operator will pay u 3 rs if the number you hve chosen comes on three dices.
the operator will pay u 2 rs if the number you hve chosen comes on two dices.
the operator will pay u 1 rs if the number you hve chosen comes on one dice.
Only if the number u picked does not come on any of the dice, you have to pay operator 1 rs.
What is the probablity than you win money in this game
Choices
0.52
0.753
0.42
0.39

naga25french Says
i have seen such prob .. but it would be better if u give the question so that it is easy to understand with a prob


ok dude here is the question.....

A rural child specialist has to determine the weight of five children of different ages. He knows from his past experience that each of the children would weigh less than 30 Kg and each of them would have different weights. Unfortunately, the scale available in the village can measure weight only over 30 Kg. The doctor decides to weigh the children in pairs.
However his new assistant weighed the children without noting down the names. The weights
were: 35, 36, 37, 39, 40, 41, 42, 45, 46 and 47 Kg. The weight of the lightest child is:
A. 15 Kg.
B. 16 Kg.
C. 17 Kg.
D. 18 Kg.
E. 20 Kg.

ans s. 9*2009. plz verify

ok dude here is the question.....

A rural child specialist has to determine the weight of five children of different ages. He knows from his past experience that each of the children would weigh less than 30 Kg and each of them would have different weights. Unfortunately, the scale available in the village can measure weight only over 30 Kg. The doctor decides to weigh the children in pairs.
However his new assistant weighed the children without noting down the names. The weights
were: 35, 36, 37, 39, 40, 41, 42, 45, 46 and 47 Kg. The weight of the lightest child is:
A. 15 Kg.
B. 16 Kg.
C. 17 Kg.
D. 18 Kg.
E. 20 Kg.


4*(a+b+c+d+e) = 408 => a+b+c+d+e=102
a+b=35 ; d+e=47 => c= 20

a+c= 36 => a= 16 kgs

So ans) opion b
Guys I need the approach for a particular prblm....
I dont remember the exact data ....bt it goes smthin like ths
there are 5 students and they have different integral weights
they are weighted in pairs of 2...so we have 10 different combined values...say
C1, C2, C3, C4, C5, C6, C7, C8, C9, C10
how to find out the lightest of the five??

the combined value are arranged in increasing order
maybe like 35,37,.......etc(10 values)


here a+b = C1
a+c = C2
a+d = C3
a+e = C4
b+c = C5
b+d = C6
b+e = C7
c+d = C8
c+e = C9
d+e = C10

Adding All..we have..4(a+b+c+d+e) = C1 + C2 + C3 + ....+C10
now we have values of d+e and b+c..find a...
And Similarly..other values....:thumbsup:
ok dude here is the question.....

A rural child specialist has to determine the weight of five children of different ages. He knows from his past experience that each of the children would weigh less than 30 Kg and each of them would have different weights. Unfortunately, the scale available in the village can measure weight only over 30 Kg. The doctor decides to weigh the children in pairs.
However his new assistant weighed the children without noting down the names. The weights
were: 35, 36, 37, 39, 40, 41, 42, 45, 46 and 47 Kg. The weight of the lightest child is:
A. 15 Kg.
B. 16 Kg.
C. 17 Kg.
D. 18 Kg.
E. 20 Kg.


add all possible pairs

that results in

4*(a+b+c+d+e) = 408 => a+b+c+d+e=102

always lowest sum given is sum of two lightest item and highest sum is sum of two heaviest item

now a+b=35 and d+e=47, this implies c= 20

a+c= 36 => a= 16

hope thats clear
here is anotherone..:
The game of "chuck a luck" is played.
its rules are as follows:
If you pick a number from 1 to 6, the operator will throw three dices.
the operator will pay u 3 rs if the number you hve chosen comes on three dices.
the operator will pay u 2 rs if the number you hve chosen comes on two dices.
the operator will pay u 1 rs if the number you hve chosen comes on one dice.
Only if the number u picked does not come on any of the dice, you have to pay operator 1 rs.
What is the probablity:w00t: than you win money in this game
Choices
0.52
0.753
0.42
0.39
The game of "chuck a luck" is played.
its rules are as follows:
If you pick a number from 1 to 6, the operator will throw three dices.
the operator will pay u 3 rs if the number you hve chosen comes on three dices.
the operator will pay u 2 rs if the number you hve chosen comes on two dices.
the operator will pay u 1 rs if the number you hve chosen comes on one dice.
Only if the number u picked does not come on any of the dice, you have to pay operator 1 rs.
What is the probablity than you win money in this game
Choices
0.52
0.753
0.42
0.39


my take :
option c) 0.42
hope i m correct..

my take :
option c) 0.42
hope i m correct..



:splat:Kindly explain ...
my take :
option c) 0.42
hope i m correct..


imlavmishra Says
:splat:Kindly explain ...


dekh yaar seedhi si baat hai..
probability that he will NOT get the no. he selected on the 1st dice is 5/6..
not on the 2nd dice=5/6
and on the 3rd dice= 5/6

probability he will not get on any of the dice = (5/6)*(5/6)*(5/6)
=> 125/216
=> probability he will win = 1-125/216
=91/216
=0.42..

hope u got it..
smallest number that can not be formed by using 6,9,20
43
199
99
cbd


43..work with options
divishth Says
43..work with options


i had worked with options but can u plz tell me hw did u got
199, and
99??
plz tell..
A 10-digit number N has among its digits one 1, two 2s, three 3s, and four 4s. Is N be a perfect square?

can u plz tell me hw to solve this question??
A 10-digit number N has among its digits one 1, two 2s, three 3s, and four 4s. Is N be a perfect square?

can u plz tell me hw to solve this question??


digit sum = 3, N can never be a perfect square.
P.S. questions are repeating within 12hrs:-(
A 10-digit number N has among its digits one 1, two 2s, three 3s, and four 4s. Is N be a perfect square?

can u plz tell me hw to solve this question??


I guess N can not be a perfect square

since sum of digits=1+4+9+16
=30 which is divisible by 3 and not by 4

hence n is not a perfect square
A 10-digit number N has among its digits one 1, two 2s, three 3s, and four 4s. Is N be a perfect square?

can u plz tell me hw to solve this question??

sum of digit =3
so its not a perfect square

Hello Frnds, Try solving these questions???
1. 3^1010 % 1001.

2. 2^5000 % 525

3. 3^1000 % 286
4. 4^2002 % 924

Don't have the answers so all of us has to work on it !!!

1. 3^1010 % 1001.

is the answer-100?
Hello Frnds, Try solving these questions???
1. 3^1010 % 1001.


3^1010 mod 13*7*11
3^1010 mod 13 = 3^9 mod 13 = 1
3^1010 mod 11 = 3^9 mod 11 = 4
3^1010 mod 7 = 3^9 mod 7 = 6
13a+1 = 11b+4 = 7c+6
a = (11b +3)/13
b=8, a = 7
so
143k+92 = 7c+6
c = (143k + 86)/7
c = 20k + 12 + (3k + 2)/7
k = 4
c = 94
remainder = 664