The Latest Demand Equation for Your Gaming Website

Cx 850 - 350x. The latest demand equation for your gaming website is given by q 500x 1200 where q is the number of users who log on per month and x is the log-on fee you charge.

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Q -500x 1200.

. The document has moved here. 070 per log-on Find the monthly cost as a function of the log- on fee x. Where q is the number of users who log on per month and x is the log-on fee you charge.

Where q is the number of users who log on per month. Beginarrayll text Site maintenance fee. Cx 10 - 350x 840 or.

50 per month High-volume access fee. Your Internet provider bills you as follows. The latest demand equation for your gaming website is given by q-400x1200 where q is the number of users who log on per month and x is the log.

Your Internet provider bills you as follows. Cx 10 070 -500x 1200 or. Site maintenance fee 10 per month High-volume access fee 070 per log-on.

Now Cx 10 070 q or. From the price function equal to 500 temps Gil aged about minutes of bonzo 16 killed square and want to maximize the revenue were in corden the revenue they were equal to that be attempts Gil. Where q is the number of users who log on per month and x is the log-on fee you charge.

Your internet provider bills you as follows. Q 100x 1100. 070 per log-on find the monthly cost as a function of the log-on fee x.

Your Internet provider bills you as follows. 080 per log-on Find the monthly cost as a function of the log on fee x. Your Internet provider bills you as follows.

X is the log-on fee you charge. 30 per month High-volume access fee. 50 per log-on a.

30 per month High-volume access fee. It doesnt have to be but its important to know that the revenue function is equal to our demand function P of X times X. Um That is really important to know um The demand function is usually a price function with respect tax.

Your internet provider bills you as follows. The latest demand equation for your gaming website is given by p 4 3 where q is the number of 400 users who log-on per month and p is the log-on fee you charge. Q 500x 1200.

So because please is given here So implicated in kind of 500 que square e a power minus Though the bonzo is the 16 kill square usually with the revenue function to maximize revenue functions. 040 per log-on Find the monthly cost as a function. So we call it P.

050 per log-on Find the monthly cost as a function of the log-on fee x. 10 per month high-volume access fee. Your Internet provider bills you as follows.

So our demand functions usually a function p with respect to act. Your Internet provider bills you as follows. Your Internet provider bills you as follows.

50 per month High-volume access fee. 20 text per month. Your Internet provider bills you as follows.

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