Series: Subject: Topic:
Question: 281 of 375

# Cricket Score Aptitude Question

If sachin score 76more than ahzar , and azhar and robin scores sum is 94 and azhar scores 76 less than
dravid and dravid score 26 more than robin . What was the total score done in match.
This question is related to Accenture Interview
Pankaj Shinde

Answered On : Mar 27th, 2006

Sachin=Azhar + 76 eq.(1), Azhar + Robin= 94 eq. (2), Dravid= Azhar+76 eq.(3) Dravid = Robin + 26 eq. (4).

Adding eq. (3) and (4). we get

2Dravid = Azhar + Robin + 102 eq. (5). Putting eq. (2) in eq. (5) we get

2Dravid = 94+102 = 196

So. Dravid = 196/2= 98.

Now solving one by one equatin we get. Sachin=98, Robin=72, Azhar=22, Darvid=98.

Adding their scores we get 290 as total score.

4 Users have rated as useful.

chvenu

Answered On : Mar 31st, 2006

As per my knowledge it is correct

Guest

Answered On : Jul 12th, 2006

Equations:

Azar = x runs

Sachin = x + 76 runs

X + robin = 94

Dravid = x + 76 = 26 + robin

x + 76 = 26 +(94-x)

that means x = 22;

so we get, Azar = 22, sachin = 98, robin = 72, dravid = 98,

Therefore total runs = 290 runs

3 Users have rated as useful.

karthik g

Answered On : Jul 21st, 2006

we have the equations S=A+76----------1

A+R=94 -----------2

A=D-76----------3    or   D=A+76

D=R+26-----------4

from eq 1 and 3 we get        D=S

from eq 3 and 4      we get       R=A+50----------5

but    A+R=94(eq 2)

therefore       A+(A+50)=94    (since  eq   5)

A=22,R=72

D=S=A+76=R+26=98

therefore  D+S+R+A=98+98+72+22=290

1 User has rated as useful.

Rahul varma k

Answered On : Jul 31st, 2006

deepa j

Answered On : Aug 8th, 2006

sachin=s, azhar=a, robin=r,dravid=d

given: s=76+a

a+r=94

a=d-76

d=r+26

so take equation a=d-76 put " d value as r+26"

then a=r-50 substitute in a+r=94

so r-50+r=94

2r=144

r=72

thus a+r=94, we get a=22

then a=d-76 we get d=98

thus s=98

then total=s+r+d+a=98+72+98+22=290

3 Users have rated as useful.

pitambernitk

Answered On : Aug 13th, 2006

let azhar score be x.

& robin score be y.

according to question,

score of sachin=x+76

score of dravid =y+26--------(1)

& also score of dravid= x+76---------(2)

since

eqn (1)&(2) is equal

y+26=x+76

=> y-x=50-----------(3)

since given

x+y=94-------------(4)

solving (3) &(4)

x=22, y=72

score of sachin=98

score of dravid=98

score of azhar=22

score of robin=72

total=290

1 User has rated as useful.

rajarajan

Answered On : Aug 13th, 2006

the correct answer cannot be given unless they specify the no of balls or overs the players played... or unless we know the scores of other players of the game... if no other players contributed scores.. and if the other team is all out for a duck then the score will be 290 in that match

himaja

Answered On : Sep 2nd, 2006

the final score is 290

Answered On : Sep 5th, 2006

Sachin

murali

Answered On : Sep 5th, 2006

answer for the above question is 290

kapil sharma

Answered On : Sep 13th, 2006

ANSWER CAN NOT FIND, UNTIL IT IZ NT MENTION THAT IN MATCH ONLY THESE ABOVE BATSMAN CAME TO BAT

balaganesh k

Answered On : Nov 5th, 2006

hi,

Simpliciter approach.

sumit.manchanda

Answered On : Mar 2nd, 2007

let azhar score =x
robin score =y

x+y= 94             .............................1

dravid score is 76 more then azhar(or azhar score 76 less then dravid)
: x+76

draid score is 26 greater then robin: y+26

hence  x+76= y+26

x-y = -50  ..............................................2

from eq 1 & 2 we get

x= 22 , y=72

azhar score =22   robin score = 72
dravid score = 22+76= 98

sachin svcore = dravid score = 98

total score =98+98+22+72= 290

rahulsahu

Answered On : Jun 4th, 2008

290
sachin=s;
azahr=a;
dravid=d;
robin=r;
s=a+76--------(1
a+r=94---------(2
a=d-76---------(3
26+r=d---------(4
solve the equations 3&4 then result will be appear ...
s=98
r=72
d=98
a=22
total=290

prititripathi

Answered On : Feb 25th, 2011

given azar(a) ,sachin(s),robin(r),dravid(d)

a+76=s---------1
a+r=94---------------2
r+26=d------------3
d-76=a ----------4

frm 4 we get d=a+76-------5
solve 3 n 5
we get r=72
put r=72 in 2 we get a=22
put a=22 in 4 we get d=98 n s=98

total score in match is 209

Prakashbsc

Answered On : Jul 5th, 2011

total score 246

sabinva

Answered On : Jul 9th, 2011

S=sachin,a=azhar,r=robin,d=dravid
s=76+a
d=76+a
a+r=94
r=d-26
=76+a-26
substitute r in a+r=26
a+76+a-26=94
2a+50=94
a=22
Substituin the value of a
we get
s=98
d=98
r=72

So the total score is 98+98+72+22=290

Hassan Farooqi

Answered On : Jul 18th, 2011

Mathematically it should be 290. However logically it can be any number over 290. We need to add the following 1) Extras 2) Scores of other batsmen 3) scores of the other inning (remember it is a test match)

abhimanyu singh

Answered On : Jul 25th, 2011

given;-
a + 76 = s
a + r = 94
a + 76 = d
r + 26 = d

total score made all player=a + r + s + d
=94 + a + 76 + r + 26 ( given a+r=94 and s=a+76 and d=r+26)
=196 + a + r
=196 + 94
= 290

1 User has rated as useful.

S=A+76
A+R=94
D=A+76
D=R+26
2D=A+R+76+26
2D=94+76+26
D=196/2
D=98
A=22
R=72
S=98
Total Score of match = 290

susmithr

Answered On : Jul 27th, 2011

290

ghaffar afridi

Answered On : Jul 28th, 2011

View all answers by ghaffar afridi

X=Y+76
Y+Z=94
Y=L-76
L=Z+26

From above quations we have

X=L-76+76
X=L
ALSO
Y=Y+76-76=0
X=76
Z=94
L=120
TOTAL SCORE=76+94+120=290

Rohit Borse

Answered On : Aug 5th, 2011

280

rahul chandak

Answered On : Aug 14th, 2011

290

Shouvik Mitra

Answered On : Aug 24th, 2011

Azhar+Robin=94;....eq 1
Dravid=Azhar+76;...eq 2
Sachin=Azhar+76;....eq 3
Dravid=Robin+26;...eq 4
Now eq 12 and eq 4 are combined
Azhar+76=Robin+26;
Robin-Azhar=76-26;
or, Robin-Azhar=50;...eq 5
From eq 1 we get,
Azhar=94-Robin;...eq 6
Putting eq 6 in eq 5 we get,
Robin-94+Robin=50;
or,2Robin=50+94=144;
or.Robin=144/2=72;
so,Azhar=94-72=22;
Dravid=76+22=98;
Sachin=98;
So,total score is=98+98+72+22=290;

kapil

Answered On : Aug 26th, 2011

Total score 290
Azhar score 22
Robin score 72
Dravid score 98
Sachin score 98

Example Azhar+robin=(22+72)=94
Dravid=Robin +26=(72+26)=98
Sachin=Azhar+76=(22+76)=98

kamaljeet kumar

Answered On : Aug 28th, 2011

290