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8. For some reason, Elliots World O Tacos sells cheeseburgers - but not many. It turns out he makes bad cheeseburgers and t

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Answer #1

Solution:

Given:

Number of Cheeseburgers sold Number of Days
0 70
1 100
2 10
3 6
4 4
N= 190

Part a)

Total number of sample points = N = 190

Part b)

To get probabilities we divide each frequency ( Number of days) by total points N = 190

That is:

Probability of 0 Cheeseburgers sold = 70 / 190 = 0.3684

Probability of 1 Cheeseburgers sold = 100 / 190 = 0.5263

and so on.

thus we get:

Number of Cheeseburgers sold Number of Days Probability
0 70 0.3684
1 100 0.5263
2 10 0.0526
3 6 0.0316
4 4 0.0211
N = 190

(Round final answer to specified number of decimal places)

Part c) Find:

P( The Taco stand will not sell any cheeseburgers in a given day) =..........?

P( 0 cheeseburgers in a given day) =.........?

P( 0 cheeseburgers in a given day) = 0.3684

Part d) Find:

P( Selling at least 2 cheeseburgers )= ............?

P( Selling at least 2 cheeseburgers )=P( 2 or more)

P( Selling at least 2 cheeseburgers )= P(2)+P(3)+P(4)

P( Selling at least 2 cheeseburgers )=0.0526+0.0316+0.0211

P( Selling at least 2 cheeseburgers )=0.1053

Part e) Find:

P( Selling 1 or 2 cheeseburgers )=...............?

P( Selling 1 or 2 cheeseburgers )= P(1) + P(2)

P( Selling 1 or 2 cheeseburgers )= 0.5263 + 0.0526

P( Selling 1 or 2 cheeseburgers )= 0.5789

Part f) Find:

P( Selling less than 3 cheeseburgers )=..............?

P( Selling less than 3 cheeseburgers )=P(0) + P(1) +P(2)

P( Selling less than 3 cheeseburgers )= 0.3684 + 0.5263 +0.0526

P( Selling less than 3 cheeseburgers )= 0.9473

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