Question 895240:  Hi, 
My math teacher (at school) and I have a conflict on the following specific problems.  I would appreciate if you can provide your input on this.  We just need to identify the equations in each case:
 
Let Bob's age (in years) now = B 
Let his Sister's age (in years) now = S 
Let his Brother's age (in years) now = R
 
Problem 1: In three years, Bob will be five years older than his sister will be.  How old is his sister? 
S = ?
 
Problem 2: In three years, Bob will be twice as old as his brother will be.  How old is his brother? 
R = ? 
 
 Found 2 solutions by  Alan3354, MathTherapy: Answer by Alan3354(69443)      (Show Source): 
You can  put this solution on YOUR website! Let Bob's age (in years) now = B 
Let his Sister's age (in years) now = S 
Let his Brother's age (in years) now = R
 
Problem 1: In three years, Bob will be five years older than his sister will be.  How old is his sister? 
B + 3 = 5*(S + 3) = 5S + 15 
5S = B - 12 
S = (B - 12)/5 
======================================== 
Problem 2: In three years, Bob will be twice as old as his brother will be.  How old is his brother? 
B + 3 = 2*(R + 3) = 2R + 6 
2R = B - 3 
R = (B - 3)/2 
 Answer by MathTherapy(10557)      (Show Source): 
You can  put this solution on YOUR website! Hi, 
My math teacher (at school) and I have a conflict on the following specific problems.  I would appreciate if you can provide your input on this.  We just need to identify the equations in each case:
 
Let Bob's age (in years) now = B 
Let his Sister's age (in years) now = S 
Let his Brother's age (in years) now = R
 
Problem 1: In three years, Bob will be five years older than his sister will be.  How old is his sister? 
S = ?
 
Problem 2: In three years, Bob will be twice as old as his brother will be.  How old is his brother? 
R = ? 
 
Problem 1	 
B = S + 5_____S = B – 5.  
It doesn’t matter which year we're talking about. Starting from his sister's birth year, Bob was 5 years  
older than her, so his age will ALWAYS be S + 5, and her age will ALWAYS BE represented by:     
Problem 2: 
B + 3 = 2(R + 3) 
B + 3 = 2R + 6 
B + 3 – 6 = 2R 
B – 3 = 2R 
   
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