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In Keno, there are 80 total numbers with 20 winners selected. In 6-spot Keno, the player chooses 6 numbers that may end up being correct or not correct based on the winning numbers selected. The probability of getting no correct numbers in 6-spot keno is 0.300, 0.250) _(0.075, The probability of getting at least one number correct in 6-spot keno is ---_( 0.363, 0.833, 0.300, 0.250) which we would say is ---- (impossible, highly likely, highly unlikely, certain, likely, unlikely, 50- 50)

In Keno, there are 80 total numbers with 20 winners selected. In 6-spot Keno, the player chooses 6 numbers that may end up being correct or not correct based on the winning numbers selected. The probability of getting no correct numbers in 6-spot keno is 0.300, 0.250) _(0.075, The probability of getting at least one number correct in 6-spot keno is ---_( 0.363, 0.833, 0.300, 0.250) which we would say is ---- (impossible, highly likely, highly unlikely, certain, likely, unlikely, 50- 50)

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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KENO (3 decimal places here) In Keno, there are 80 total numbers with 20 winners selected. In 6-spot Keno, the player chooses 6 numbers that may end up being correct or not correct based on the winning numbers selected. The probability of getting no correct numbers in 6-spot keno is 0.300, 0.250) _(0.075, The probability of getting at least one number correct in 6-spot keno is ___-_( 0.363, 0.833, 0.300, 0.250) which we would say is ---- (impossible, highly likely, highly unlikely, certain, likely, unlikely, 50- 50)
Transcribed Image Text:KENO (3 decimal places here) In Keno, there are 80 total numbers with 20 winners selected. In 6-spot Keno, the player chooses 6 numbers that may end up being correct or not correct based on the winning numbers selected. The probability of getting no correct numbers in 6-spot keno is 0.300, 0.250) _(0.075, The probability of getting at least one number correct in 6-spot keno is ___-_( 0.363, 0.833, 0.300, 0.250) which we would say is ---- (impossible, highly likely, highly unlikely, certain, likely, unlikely, 50- 50)
Answer with a decimal number rounded to 2 or 3 decimal places. Examples are shown below for 2 decimal places. If the correct answer is not listed, please choose "not listed here" for the answer. Incorrect Calculator Incorrect (wrong Incorrect (too Incorrect (too Correct (written with Shows rounding) many digits) few digits) $) 0.25682351 O0.26 0.34978293 0.35 0.25 $0.26 0.257 0.3 0.34 $0.35 0.3498 0.3 Analyzing casino games! CRAPS (2 decimal places) We saw in class that the probability of winning a "Pass Line" bet for Craps was 244/495 and the payout is 1:1. In Craps, the expected value of a $23 bet is 0.492) Based on the roulette and craps examples, it would be better to repeatedly make a $23 bet in roulette because _(0.493, -$0.33, -$0.01, (you lose more, you win more, you lose less, you win less) over the long run.
Transcribed Image Text:Answer with a decimal number rounded to 2 or 3 decimal places. Examples are shown below for 2 decimal places. If the correct answer is not listed, please choose "not listed here" for the answer. Incorrect Calculator Incorrect (wrong Incorrect (too Incorrect (too Correct (written with Shows rounding) many digits) few digits) $) 0.25682351 O0.26 0.34978293 0.35 0.25 $0.26 0.257 0.3 0.34 $0.35 0.3498 0.3 Analyzing casino games! CRAPS (2 decimal places) We saw in class that the probability of winning a "Pass Line" bet for Craps was 244/495 and the payout is 1:1. In Craps, the expected value of a $23 bet is 0.492) Based on the roulette and craps examples, it would be better to repeatedly make a $23 bet in roulette because _(0.493, -$0.33, -$0.01, (you lose more, you win more, you lose less, you win less) over the long run.
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