c$.$ Graph the Lorenz curves $L(x)=x^p$ corresponding to $p=13,1\mathrm{.}6,2,3,4.$ Which value of $p$ corresponds to the most equitable distribution of wealth $($closest to the line of perfect equality$)?$ Which value of $p$ corresponds $1$

A$.p=4$ is most equitable. $p=1,3$ is least equitable. $y=x^4$ more closely resembles the line of perfect equality, whereas the curve $y=x^{1\mathrm{.}3}$ least resembles the line.

B$.p=1\mathrm{.}3$ is most equitable. $p=4$ is least equitable. $y=x^{1\mathrm{.}3}$ more closely resembles the line of perfect equality, whereas the curve $y=x^4$ least resembles the line.

C$.p=4$ is most equitable. $p=1\mathrm{.}3$ is least equitable. $y=x$ more closely resembles the line of perfect equality, whereas the curve $y=-x$ least resembles the line.

D$.p=1,3$ is most equitable. $p=4$ is least equitable. $y=x^4$ more closely resembles the line of perfect equality, whereas $y=x^{13}$ least resembles the line.