Sara has a $5-$year$-$old laptop that she uses for work. She wants to take out a $$2,000$ term insurance policy to cover any damages to the laptop until it reaches $10$ years old. Assume that the probability of the laptop encountering a major technical issue in each of the next $5$ years is as follows:

x $=$ age$56789$P$($technical issue$)0\mathrm{.}011810\mathrm{.}012820\mathrm{.}013960\mathrm{.}015130\mathrm{.}01623$

Sara is applying to an insurance company for her laptop insurance policy. If the insurance company wants to make a profit of $$60$ above the expected total losses, how much should it charge for the policy?

$$192\mathrm{.}90$$$194\mathrm{.}90$$$197\mathrm{.}90$$$199\mathrm{.}90$$$201\mathrm{.}90$