Mark is 3 times as old as Sheri. In 5 years, the difference in their ages will be 24 years. How old are they now?
So we need to write out a couple of equations to solve this. Let M=Mark's age, and S=Sheri's age. M=3(S) (M+5) - (S+5) = 24 Do you understand how I got those equations?
yes
but I am still confuse how to get the answer
put the \(3S\) for \(M\) and solve \[3S+5-(S+5)=24\]
That's fine, that was just the first step. Now you have two equations, M=3(S) (M+5) - (S+5) = 24 We can solve them. You can substitute M = 3(S) into the other equation: (3S + 5) - (S + 5) = 24 Now you just have to simplify that equation to find S
s=12
s=12 @livias.random
Exactly. Now that you know what S is, substitute S = 12 into M = 3(S) and solve for M
M=36
Right, so now you have both ages :)
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