The amount that Lara has in her bank account is $1,425.
Lets say that Lara started off with 'x' dollars in her bank account.
The current balance of her bank account reflects the amount which is increased by 14% of the amount that she initially had.
We assumed that initially Lara had '$x', and there is an increase in the amount by 14%.
So,
14% of the original amount is [tex]\frac{14}{100} \times x[/tex]
Now, as per the conditions of the question:
[tex]x+\frac{14}{100} \times x=1425[/tex]
Solving for 'x' we get:
[tex]x+0.14x=1425[/tex]
[tex]1.14x=1425[/tex]
[tex]x=\frac{1425}{1.14} =1250[/tex]
Therefore, the original amount that Lara had in her bank account was $1,250.
