1)
1F=1f+1d,\frac 1F=\frac 1f+\frac 1d,F1=f1+d1,
f=dFd−F=13.7 cm,f=\frac{dF}{d-F}=13.7~cm,f=d−FdF=13.7 cm,
Γ=fd=Hh,\Gamma=\frac fd=\frac Hh,Γ=df=hH,
H=hfd=3.2 cm,H=h\frac fd=3.2~cm,H=hdf=3.2 cm,
an inverted real image behind a lens.
2)
D=(n−1)(1R1+1R2),D=(n-1)(\frac 1{R_1}+\frac 1{R_2}),D=(n−1)(R11+R21),
R2=R1(n−1)DR1−n+1=0.136 cm.R_2=\frac{R_1(n-1)}{DR_1-n+1}=0.136~cm.R2=DR1−n+1R1(n−1)=0.136 cm.
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