Let $U\left(x_{1}, x_{2}\right)=\ln \left(x_{1}\right)+\ln \left(x_{2}\right)$ and $p_{1} x_{1}+p_{2} x_{2} \leq y$. Find the optimal demand for $x_{1}$ in terms of $y, p_{1}$.

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The Answer of Let $U\left(x_{1}, x_{2}\right)=\ln \left(x_{1}\right)+\ln \left(x_{2}\right)$ and $p_{1} x_{1}+p_{2} x_{2} \leq y$. Find the optimal demand for $x_{1}$ in terms of $y, p_{1}$.

Let U(x1,x2)=ln⁡(x1)+ln⁡(x2)U\left(x_{1}, x_{2}\right)=\ln \left(x_{1}\right)+\ln \left(x_{2}\right)U(x1​,x2​)=ln(x1​)+ln(x2​) And p1x1+p2x2≤yp_{1} x_{1}+p_{2} x_{2} \leq yp1​x1​+p2​x2​≤y Find the Optimal Demand For p_{1}

Let $U\left(x_{1}, x_{2}\right)=\ln \left(x_{1}\right)+\ln \left(x_{2}\right)$ And $p_{1} x_{1}+p_{2} x_{2} \leq y$ Find the Optimal Demand For p_{1}