Here in the question utility function is given as below
U=min{x,y}+z, so we take "x=p_1,y=p_2"
then its Marshallian demand function will be
"x_1= \\frac{m}{p_1+2p_1^{0.5}p_2^{0.5}}"
now we can find its indirect utility function as
U(x,y,z,m)= "\\frac{m}{p_1+4p_1^{0.5}p_2^{0.5}+4p_2}"
now its expenditure function will be
e= "\\frac{e(p_1,p_2,u)}{p_1+4p_1^{0.5}p_2^{0.5}+4p_2}"
and
hisksian demand function
"h_1=(p_1,p_2,u)= u(1+2p_1^{-0.5}p_2^{0.5})"
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