Solution:
Given, FV=8000,i=13%=0.13,n=5FV=8000,i=13\%=0.13,n=5FV=8000,i=13%=0.13,n=5
i+1=(FVPV)1/ni+1=(\dfrac{FV}{PV})^{1/n}i+1=(PVFV)1/n
Putting given values:
0.13+1=(8000PV)1/5⇒1.135=8000PV⇒PV=4342.790.13+1=(\dfrac{8000}{PV})^{1/5} \\\Rightarrow 1.13^5=\dfrac{8000}{PV} \\\Rightarrow PV=4342.790.13+1=(PV8000)1/5⇒1.135=PV8000⇒PV=4342.79
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