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Bunuel
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If Ron's age is exactly twice Will's age, what is Ron's age?
R=2*W
R=?

(1) Five years ago, Ron's age was exactly 3 times Will's age
(R-5)=3(W-5)
2W-5=3W-15
W=10 & R=2*10=20
Sufficient

(2) Ten years from now, Ron's age will be exactly 1.5 times Will's age
(R+10)=1.5(W+10)
2W+10=1.5W+15
0.5W=5
W=10 & R=2*10= 20
Sufficient

D
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Let
Will's age be X
Ron's age will be 2x

option 1: 5 years ago
3(X-5) = 2-x... (solvable)

Option 2:
10 years-
1.5(x+10) = 2x+10 (solvable)
Hence option D
Bunuel
If Ron's age is exactly twice Will's age, what is Ron's age?

(1) Five years ago, Ron's age was exactly 3 times Will's age
(2) Ten years from now, Ron's age will be exactly 1.5 times Will's age


­
Gentle note to all experts and tutors: Please refrain from replying to this question until the Official Answer (OA) is revealed. Let students attempt to solve it first. You are all welcome to contribute posts after the OA is posted. Thank you all for your cooperation!
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Bunuel
If Ron's age is exactly twice Will's age, what is Ron's age?

(1) Five years ago, Ron's age was exactly 3 times Will's age
(2) Ten years from now, Ron's age will be exactly 1.5 times Will's age


­
Gentle note to all experts and tutors: Please refrain from replying to this question until the Official Answer (OA) is revealed. Let students attempt to solve it first. You are all welcome to contribute posts after the OA is posted. Thank you all for your cooperation!
Given that R = 2W

Statement 1:

Five years ago, Ron's age was exactly 3 times Will's age

R -5 = 3*(W -5)

10 = 3W - R

substitute R = 2W We get W =10, and R = 20.

Hence, Sufficient

Statement 2:

(2) Ten years from now, Ron's age will be exactly 1.5 times Will's age

R+10 = (3/2)* (W+10)

2R + 20 = 3W + 30

solving, We get W =10, and R = 20.

Hence, Sufficient

Option D
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