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Re: The average of weight of three men A,B and C is 84 kg. Another man D j [#permalink]
Bunuel wrote:
The average of weight of three men A,B and C is 84 kg. Another man D joins the group and the average now becomes 80 kg. If another man E, whose weight is 3 kg.more than that of D, replaces A, then the average weight of B,C,D and E becomes 79 kg. The weight of A is :

A. 70 kg
B. 72 kg
C. 75 kg
D. 80 kg
E. 82 kg



a+b+c= 252
and
d= 320-252 ; 68
e= 71
so
b+c= 252-a
so
252-a+68+71 = 79*4
a= 75
IMO C
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Re: The average weight of 3 men A, B and C is 84 kg. Another man D joins t [#permalink]
Bunuel wrote:
The average weight of 3 men A, B and C is 84 kg. Another man D joins the group and the average now becomes 80 kg. If another man F, whose weight is 3 kg more than that of D, replaces A then the average weight of B, C, D and E becomes 79 kg. The weight of A is:

A. 70
B. 72
C. 75
D. 79
D. 80


a+b+c=252
b+c= 252-a

now
a+b+c+d= 320
d = 68 kg and f = 71
so
252-a+68+71= 79*4
a = 75
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Re: The average weight of 3 men A, B and C is 84 kg. Another man D joins t [#permalink]
Expert Reply
Bunuel wrote:
The average weight of 3 men A, B and C is 84 kg. Another man D joins the group and the average now becomes 80 kg. If another man F, whose weight is 3 kg more than that of D, replaces A then the average weight of B, C, D and E becomes 79 kg. The weight of A is:

A. 70
B. 72
C. 75
D. 79
D. 80


We can create the equation:

(A + B + C)/3 = 84

A + B + C = 252

We also have:

(A + B + C + D)/4 = 80

(252 + D)/4 = 80

252 + D = 320

D = 68, and E = 68 + 3 = 71

Now we can create the equation:

(B + C + D + E)/4 = 79

B + C + 68 + 71 = 316

B + C + 139 = 316

B + C = 177

Since A + B + C = 252, subtract B + C = 177 from it, obtaining:

A = 252 - 177 = 75

Answer: C
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Re: The average weight of 3 men A, B and C is 84 kg. Another man D joins t [#permalink]
Bunuel wrote:
The average weight of 3 men A, B and C is 84 kg. Another man D joins the group and the average now becomes 80 kg. If another man F, whose weight is 3 kg more than that of D, replaces A then the average weight of B, C, D and E becomes 79 kg. The weight of A is:

A. 70
B. 72
C. 75
D. 79
D. 80



Although the answer is 75, addition of variable E is causing some confusion.I guess the last line means B C D and F.
So we have A+B+C=252
A+B+C+D=320 So D=68
Now F =71
Now we have 71+B+C+68=316 so B+C=177
A+177+68=320
so A = 320 -245 =75

P.S. Variable E seems to be in error.
GMAT Club Bot
Re: The average weight of 3 men A, B and C is 84 kg. Another man D joins t [#permalink]
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