这是一份manchester曼切斯特大学ECON32202T 作业代写的成功案例

$$
Y=W(1-\alpha) e+F(\alpha A, \alpha e, \theta)-R \alpha A \leq \alpha F(A, e, \theta)
$$
as $R \alpha A \geq W(1-\alpha) e$
and the landlord’s income by
$$
\begin{aligned}
\pi=& R \alpha A+F[(1-\alpha) A,(1-\alpha) e, \theta]-W(1-\alpha) e \
& \geq(1-\alpha) F(A, e, \theta), \text { as } R \alpha A \geq W(1-\alpha) e
\end{aligned}
$$

ECON32202T COURSE NOTES ：

$$
Y=F(e, x)-\beta \mathrm{pz}+p(z-x)
$$
and
$$
\pi=(1-\alpha) F(e, x)-(1-\beta) p z
$$
The tenant chooses $e$ and $x$, given $\alpha, \beta$, and $z$. Taking this behaviour into account the landlord decides on $\alpha, \beta$, and $z$. We can rewrite (10) and (11) as
$$
Y=\alpha \theta F(e, x)-\mathrm{px}+K
$$
and
$$
\pi=(1-\alpha) F(e, x)-K
$$