Answer / mercina

C will win the match because Y alone gets it right
soln.:X--->A or B
Y--->never A which means B or C
Z--->never B or C which means A
now if A wins both X n Z are correct
if B wins both X n Y are correct
and if C wins Y alone is correct
Hence C wins the match

Answer / himanshu jain

c will won so that only Y is right.......

Answer / shanthi

c won the match

Answer / rashmi,goa

D wins!!!

Assume Y is right.
Implies
1) A does now win
2)X and Y are wrong

So according to X either A or B wins.We have assumed that A
loses.So B also loses.(Since X is wrong)

Now,B loses So C also loses.Since Z says one of C or B will
not win.

A,B,C lose.So D wins!!!

Answer / guest

b won.it might seem silly but it might be the answer.

Answer / shankar lal suthar

x-> (A U B)=A,B
y-> (A!)= B,C
z-> (B U C)!=A,B,C

in above three conditions b is common if anyone speaks truth
so
ANS====(B)

Answer / ravikanth

X Y Z all of them have hope on A team

Answer / kicha

A will won...

Answer / amruta

as given,only one among x,y,z are correct...x and y are not
sure which team might win...z says c or b will not win the
match...tat means....team a wins the match....so TEAM A
wins the match...

Answer / rejaul basir

d will win.because evryone mention about A,B,C but not of D.
So it will be better to say dat D won.

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4 Answers  

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All of the tickets for 2 music concerts, X and Y, were either purchased or given away, and the ratio of X tickets to Y was 2 to 1. Of the total number of X tickets and Y tickets, what percentage was purchased? 1) The total number of X tickets and Y tickets, is 240. 2) Of the X tickets, exactly 60% were purchased, and of the Y tickets, exactly 80% were purchased. a) if statement (1) ALONE is sufficient, but statement (2) alone is not sufficient to answer the question. b) if statement (2) ALONE is sufficient, but statement (1) alone is not sufficient to answer the question. c) if BOTH statements (1) and (2) TOGETHER are sufficient to answer the question asked, but NEITHER statement ALONE is sufficient. d) if EACH statement ALONE is sufficient to answer the question asked. e) if statements (1) and (2) TOGETHER are NOT sufficient to answer the question asked, and additional data specific to the problem are needed.

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