Given that the owner of a baseball stadium found that he sells an average of 586 tickets to each game when he charges an average of $59 per ticket.
So number of tickets = 586
Profit on 1 ticket = $59
Say price is increased once then new cost of ticket = 59+6
Say price is increased twice then new cost of ticket = 59+6*2
Say price is increased thrice then new cost of ticket = 59+6*3
In the same pattern
Say price is increased x-times then new cost of ticket = 59+6*x
In same pattern number of tickets sold will decrease by multiple of 4
Hence number of tickets sold when cost is increased x-times = 586-4*x
Then profit when cost is increased x-times = (586-4*x) (59+6*x)
Let P(x) represents profit when price is increased x-times then the required function will be:
P(x)= (586-4x)(59+6x)
Hence final answer will be choice matching with P(x)= (586-4x)(59+6x)
Answer y=25/3 or 8.33333 and x=0.4444443
Step-by-step explanation:
y=4(y-7/3)+3 y=4y-28+3 y=4y-25
You would take random numbers preferable smaller ones such as -1,0,1,2
You would put those in the place of x
Then you would square the value of x. After that you subtract 4. Whatever you come out with is your y value. Then you put the x value on the x axis and from that point count up or down to the number you need on the y axis. Together that would be your point
Change 69% to a decimal so divide by 100 and it gives you 0.69.
then times that number by $503.68 which gives $347.54
