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lys-0071 [83]
3 years ago
11

Most states and Canadian provinces have government-sponsored lotteries. Here is a simple lottery wager, from the Tri-State Pick

3 game that New Hampshire shares with Maine and Vermont. You choose a three-digit number; the state chooses a three-digit winning number at random and pays you $500 if your number is chosen. Because there are 1000 three-digit numbers, you have probability 1/1000 of winning. Taking X to be the amount your ticket pays you, the probability distribution of X is Payoff X Probability: $0.00 0.999 What is your average payoff from many tickets
Mathematics
1 answer:
kondaur [170]3 years ago
3 0

Answer:

For many(n) tickets, the average payoff is 0.5n, in which n is the number of tickets.

Step-by-step explanation:

1/1000 chance of winning.

This means that there is an 1/1000 probability of you earning $500.

1 - 1/1000 = 999/1000 chance of losing.

In this case, you earn nothing.

What is your average payoff from many tickets

A = \frac{500*1}{1000} + \frac{0*999}{1000} = \frac{500}{1000} = 0.5

Your average payoff from a ticket is 0.5. So for many(n) tickets, the average payoff is 0.5n, in which n is the number of tickets.

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The volume (in cubic meters), vv, of a rectangular room is given by the expression: v = 162-2b^6v=162?2b 6 Where bb is a positiv
worty [1.4K]
ANSWER

The 3 unique dimensions are


2  \times ( 9- {b}^{3}) \times ( 9 + {b}^{3} )


EXPLANATION

The expression for the volume of the rectangular room is

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We factor the HCF to obtain,




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We rewrite the expression in the parenthesis as difference of two squares to obtain,


V = 2 ( {9}^{2} - ( {b}^{3} )^{2}  )



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This implies that,



V = 2 ( 9- {b}^{3})( 9 + {b}^{3} )

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