Now:
Jack= 6 + Jill's age (1)
Four years ago:
Jack - 4= (Jill's age - 4)*2 - 3 (2)
We have two equation, both for the Jack's age.
Replacing (1) in the equation (2):
[tex](6+JillsAge)-4=(JillsAge-4)*2-3[/tex]Solving the equation for Jill's age:
[tex]\begin{gathered} 6+J\imaginaryI llsAge-4=2*J\imaginaryI llsAge-8-3 \\ 6-4+8+3=2*JillsAge-JillsAge \\ JillsAge=6-4+11=13 \end{gathered}[/tex]Answer: Jill is 13 years old now.