P=167,613,
A=558,432
r=3%=0.03
n=12,
We have to find the value of 't',
A=P(1+r/n)nt.
558,432=167613(1+0.03/12)^12t.
3.3317=(1.0025)^12t
taking log on both side
log(3.3317)=12t log(1.0025)
0.5227=12t(0.0010)
t=43.5583
Thus t~44
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