Linear programming problem

Electronics dealer John sells both laptops and desktops. He buys them in Japan for $\$200$ for a desktop and $\$250$ for a laptop. He sells a desktop computer for $\$400$, and a laptop for $\$500$. The dealer has $300$ units of storage space available. A desktop is stored in two units of space and a laptop is stored in 1 unit of space. Assuming that the dealer has $\$100,000$ to invest in the business and $x$ and $y$ represent the units of desktops and laptops the electronic dealer should buy.

The objective function for this problem is:

$\text{Maximize} \ z = C_1x + C_2y$

Calculate the coefficients of the decision variables $C_1$ and $C_2$.

Output format:

Suppose $C_1 = 100$ and $C_2 = 200$, that's what you should enter

100 200