SOLUTION: I didn't know where else to go so here I am.
This week's subject is functions, such as inverse or series and sequence functions. My homework wants me to name the function and solv
Algebra ->
Customizable Word Problem Solvers
-> Misc
-> SOLUTION: I didn't know where else to go so here I am.
This week's subject is functions, such as inverse or series and sequence functions. My homework wants me to name the function and solv
Log On
Question 449028: I didn't know where else to go so here I am.
This week's subject is functions, such as inverse or series and sequence functions. My homework wants me to name the function and solve the problem. I don't even know what kind of function the problem is never mind be able to solve it. Can Some one help?
A basketball team has a halftime promotion where a fan gets to shoot a 3 pointer in an attempt to win a jackpot. The jackpot begins with $5000 for the first game and increases $500 each time there's no winner. Joe has tickets to the 15th game of the season. How much will the jackpot be for that game if no one else wins by then? Found 2 solutions by stanbon, Alan3354:Answer by stanbon(75887) (Show Source):
You can put this solution on YOUR website! A basketball team has a halftime promotion where a fan gets to shoot a 3 pointer in an attempt to win a jackpot. The jackpot begins with $5000 for the first game and increases $500 each time there's no winner. Joe has tickets to the 15th game of the season. How much will the jackpot be for that game if no one else wins by then?
---
(game,jackpot)
1-----5000
---
2-----5000+500
---
3-----5000+2(500)
....
....
15----5000+14(500) = 5000+7000 = 12,000
=============================================
Cheers,
Stan H.
You can put this solution on YOUR website! name the function and solve the problem. I don't even know what kind of function the problem is never mind be able to solve it. Can Some one help?
A basketball team has a halftime promotion where a fan gets to shoot a 3 pointer in an attempt to win a jackpot. The jackpot begins with $5000 for the first game and increases $500 each time there's no winner. Joe has tickets to the 15th game of the season. How much will the jackpot be for that game if no one else wins by then?
--------------
J = 5000 + 500*(n-1) J = $$, n = game number start at 1
It's a linear function
----------
For game 15, n = 15
J = 5000 + 500*(15-1)
J = 5000 + 7000
J = $12,000 if there's no winner
---------------------
What happens if there's a winner isn't specified.