An ice cream shop tracks the orders for different flavors and styles of ice cream to stock the best inventory. The two-way frequency table summarizes the orders for the last week. Hand–dipped Soft Serve Sundae Milkshake Chocolate 25 10 27 33 Vanilla 20 15 43 17 Strawberry 18 12 10 5 Mint Chocolate 12 8 5 10 In the context of the data, interpret the empirical conditional probability of 17 over 65. The probability that a customer ordered vanilla ice cream, given that they ordered a milkshake The probability that a customer ordered a milkshake made of vanilla ice cream The probability that a customer ordered a milkshake, given that they ordered vanilla ice cream The probability that a customer ordered vanilla ice cream
@midnight97
I didn't know who else to ping TwT
I'm working it out
Yea I have no clue baby
Sobs, that's alright TwT
I don't know anyone who would honestly
This is what I worked out though
I am still gonna try to help you
That hurts my brain-
Mine hurts
The others Idk
Where's oliver when we need him lol
That's all of what I have did
@oliver69 Help me please TwT
@curriful
Got it. Its B: The probability that a customer ordered a milkshake made of vanilla ice cream. Since the milkshake column adds up to 65 orders, it's obvious thats what is being asked for. Since milkshakes ARE made out of ice cream, the best choice is to say that they ordered a milkshake made of that ice cream.
Curri you amazing genius thank you! I have more questions if you'd be willing to help?
sure, ill help
Thank you!
Join our real-time social learning platform and learn together with your friends!