Are owning a refrigerator and owning a car independent events? Why or why not? Are owning...
Are owning a refrigerator and owning a car independent events? Why or why not? Are owning a bike and owning a car independent events? Why or why not?
Homework Answers
yes owning a refrigerator and owning a car independent events ,because refrigerator and car both are different things. probabilty of owning a refrigerator doesnt effect the probability of owening a car.
no,owning a bike and owning a cars not independent events because both are vehicles . a person who is owner of bike may or may not be owner of car. so probabilty of owning a bike effect the probability of owening a car.
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Are owning a refrigerator and owning a car independent events?
Why or why not? Are owning...
. Probability. A professor rides his bike to work some days and drives his car on...
. Probability. A professor rides his bike to work some days and drives his car on the other days. On any day there is an 80% chance the professor will ride his bike and a 20% chance he will take his car. If the professor rides his bike, there is a 10% chance he will be late. If he takes his car, theres a 5% chance he will be late. 18. What is the probability the professor is late? 19....
Please discuss the cost of owning a car. Assume the car is a fixed input while...
Please discuss the cost of owning a car. Assume the car is a fixed input while it is in the garage and a variable input when you drive it. What are the fixed costs of owning a car (as it sits in the garage) and the variable costs of owning a car (as you drive the car)? Discuss.
ian Automotive, 35% of all car-owning households have three or more 5 car ording to the Experi (a) I n a random sam...
ian Automotive, 35% of all car-owning households have three or more 5 car ording to the Experi (a) I n a random sample of 20 car-owning households, wh have three or more cars? at is the probability that exactly In a random sample of 20 car-owning households, what is the probability that less or equal to 4 households have three or more cars? (b) (e) In a random sample of 20 car-owning households, what is the probability that greater than...
The maintenance cost for the first year of owning a new car is expected to be...
The maintenance cost for the first year of owning a new car is expected to be $500. The cost will increase $50 each year for the subsequent 9 years. The interest is 8% compounded annually. What is the approximate present worth of the maintenance for the car over the full 10 years?
Why is the light intensity of one car headlight independent of the other? it depends on...
Why is the light intensity of one car headlight independent of the other? it depends on the type of car Both car headlights are connected in parallel Both car headlights are connected in series
GHIJKLM Sup, use the probability of a person owning a pet is independent and the probability...
GHIJKLM Sup, use the probability of a person owning a pet is independent and the probability a person owns a cat is 32% and the probability of a person owning a dog is 28%. The probability of a person owning both a cat and a dog is 15%. a. Find the probability of a person having a cat or a dog. answer: b. Find the probability of a person having neither a cat nor a dog. answer: C. Suppose you...
(a) Are following claims correct? Why / Why not? (i) If two events A and B...
(a) Are following claims correct? Why / Why not? (i) If two events A and B satisfy P(A) > 0.5 and P(B) > 0.5 then An B=ø. (ii) If two events A and B satisfy P(A) >0 and P(B) <1 and ACB then A and B are dependent. (b) Let A and B be two independent events, show that A and B are independent. Are A, B also independent?
Prove that if A and B are independent events, then (a) A and B are independent....
Prove that if A and B are independent events, then (a) A and B are independent. (b) A and Bc are independent.
2.30 Probability of independent events. Given two independent events A and B with PIA 0.3, PB...
2.30 Probability of independent events. Given two independent events A and B with PIA 0.3, PB 0.4, find (a) P[AU B; (b) P[AB); (c) P[BIA); (d) P BA)
1-Assuming events are independent when they are not- The likelihood of two independent events both happening...
1-Assuming events are independent when they are not- The likelihood of two independent events both happening is the product of their individual probability.So if we assume the events to be independent when they are actually not, pose problems and results in wrong interpretations of the overall probability for the overall event. 2- Not understanding when events are NOT independent- A different kind of mistake occurs when events that are not independent treated as such.As The likelihood of two independent events,...
. Probability. A professor rides his bike to work some days and drives his car on the other days. On any day there is an 80% chance the professor will ride his bike and a 20% chance he will take his car. If the professor rides his bike, there is a 10% chance he will be late. If he takes his car, theres a 5% chance he will be late. 18. What is the probability the professor is late? 19....
ian Automotive, 35% of all car-owning households have three or more 5 car ording to the Experi (a) I n a random sample of 20 car-owning households, wh have three or more cars? at is the probability that exactly In a random sample of 20 car-owning households, what is the probability that less or equal to 4 households have three or more cars? (b) (e) In a random sample of 20 car-owning households, what is the probability that greater than...
Why is the light intensity of one car headlight independent of the other? it depends on the type of car Both car headlights are connected in parallel Both car headlights are connected in series
GHIJKLM Sup, use the probability of a person owning a pet is independent and the probability a person owns a cat is 32% and the probability of a person owning a dog is 28%. The probability of a person owning both a cat and a dog is 15%. a. Find the probability of a person having a cat or a dog. answer: b. Find the probability of a person having neither a cat nor a dog. answer: C. Suppose you...
(a) Are following claims correct? Why / Why not? (i) If two events A and B satisfy P(A) > 0.5 and P(B) > 0.5 then An B=ø. (ii) If two events A and B satisfy P(A) >0 and P(B) <1 and ACB then A and B are dependent. (b) Let A and B be two independent events, show that A and B are independent. Are A, B also independent?
Prove that if A and B are independent events, then (a) A and B are independent. (b) A and Bc are independent.
2.30 Probability of independent events. Given two independent events A and B with PIA 0.3, PB 0.4, find (a) P[AU B; (b) P[AB); (c) P[BIA); (d) P BA)
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