Very complicated problem, but thank goodness I have too much time and am a nerd. 
Basically model 1st account as so. 
Fv=pv(1+I)^N
Fv future value 
Pv present value
I interest 
N number years
So first equation is interest earned after 3 years
Y=5000(1+0.023)^3
Y=5353 (rounded up)
So we know that the interest earned is 5353-5000 which is 353. 
Now Ronisha (clearly the name of a future investment genius) invests these 353$ in a new account. 
Now remember we’re not solving for FV we’re cause we’re given that: 55.2$ 
However this is the interest earned not the future value. So if interest earned is fv - pv and we know pv 
Fv - 353 = 55.2
Fv = 408.2$ 
So now we reuse the formula 
408.2 = 353(1+0.032)^x 
Now just solve for x:
First divide both sides by 353 
1.156 = 1.032^x 
Remember the log rule that states x=b^y is same as y=logb(x)
So using the same logic:
X= log1.032(1.156) 
Use some kind of calculator for that where you can adjust log base. But you basically get:
X= 4.602
So Ronisha has to basically invest 5 years or 4.6 years which is 4 years and 7 months. 
Omg nevermind, wait it’s simple interest….
Sorry here’s the simple solution. My bad, but I worked so hard on the top part I don’t want to delete it. 
I=prt 
Interest = principal * rate * time
I= 5000(0.023)(3)=345
Then just do the same but plug 55.2 for I
55.2 = 345(0.032)t 
Now solve for t 
55.2 = 11.04t
t= 5
As you can see, similar logic where ultimately it takes 5 years. But this “genius” Ronisha should’ve just done compounding interest (my first calculation) and gotten it done in 4.6 years. Almost 5 months faster.
        
             
        
        
        
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here’s an example of a dilation by 2/3
 
        
        
        
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Step-by-step explanation:
 
        
             
        
        
        
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Step-by-step explanation: