A video game normally costs $25 on an online distribution platform, but is set to go on sale. At its normal price it sells 2000 copies per month. It is estimated that for every $7 the price is reduced, the number of copies sold will double. -Write a function describing the revenue received depending on some variable x that has to do with the sale. It should involve an exponential function. -Use optimization principles to set the exact price of the game so as to maximize revenue under this model

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