Let , A be the event that the person is left-handed and B be the event that the person possesses a Visa card.
Given that P(A)=0.10 and P(B)=0.60
Since , the event A and B are independent.
By definition of independence of event ,
Now we want to find the probability that a person possesses a Visa card or that they are left-handed.
By using the addition rule ,
Suppose that left-handedness is independent of possession of a Visa card. Suppose that the probability that...
12. Suppose a 2 (gender) x 3 (handedness) ANOVA is conducted, with the dependent variable being the number of nuts that can be attached to bolts within a 60-second time limit. Suppose the mean scores are as follows: Right-handed males = 10.2 Right-handed females = 8.8 Left-handed males = 7.8 Left-handed females = 9.8 Ambidextrous males = 9.0 Ambidextrous females = 8.4 a. Draw the factorial ANOVA cells chart with the results included b. What are the main effects means...
are recessive. A blue-eyed, left-handed 2. Blue eyes (b) and left-handedness (h) are recessive. A blue-eyed, len woman marries a brown-eyed, right-handed man who is heterozygous to both traits. Work the problem to answer the question below. Genotypes: b b hhxBb H h woman man Gametes: 0000 0000 What is the probability of their having a blue-eyed, left-handed child
a) Among University students it is known that 24% of students have a Visa card, 32% have a Master card and 12% of student have both cards. (1) What proportion of students has a Visa or a Master card? (2) What proportion of students have only Visa or only Master card? b) Suppose that A and B are two events with P(A) =.4 and P(A∪B) = .7. (3) For what values of P(B) would A and B be mutually exclusive?...
#800. Gender and Handedness Below is survey results about student handedness and their gender. If we select 3 students randomly without replacement, what is the probability that not all are female? Left Handed Ambidextrous Right Handed Totals Male 23 26 250 299 Female 23 381 430 Totals 46 631 729 You can answer in fraction, decimal, or percentage. If your answer is in decimal, make sure to include at least 2 NON-ZERO digits after the decimal point (for example, 0.00015)....
Suppose each card in a 10 card collector's baseball pack are independent of each other and has a 2% chance of being a rare player card. What is the probability of getting no rare player card in a pack? What is the probability of a getting one rare card in the pack?
Suppose you analyzed the average monthly credit card bill of Visa credit card customers using two randomly selected samples: one with 144 Visa credit card customers (Sample #1) and one with 100 Visa credit card customers (Sample #2). Every credit card customer in Sample #1 had a monthly credit card bill of $1,812. Sample #2, on the other hand, had an average monthly credit card bill of $1,868 with a variance of 1,302,388 ($)^2. If you combined these samples into...
Suppose you analyzed the average monthly credit card bill of Visa credit card customers using two randomly selected samples: one with 144 Visa credit card customers (Sample #1) and one with 100 Visa credit card customers (Sample #2). Every credit card customer in Sample #1 had a monthly credit card bill of $1,812. Sample #2, on the other hand, had an average monthly credit card bill of $1,868 with a variance of 1,302,388 ($)^2. If you combined these samples into...
Suppose that 10% of students are left-handed. a) In a study group of 6 students, find the exact probability that at most 1 of them is left-handed. b) In a classroom of 60 students, find an approximate probability that at most 10 of them are left-handed.
show your work
1, if right-handed 0, if left-handed. 10. Suppose the probability for a person to be right-handed is p. Let X = (a) What distribution does X follow? (b) A scientist selected a random sample of 1000 people. Let Y be the number of people who are right-handed, what distribution does Y follow? (c) This scientist found out that among the 1000 people, 100 are right-handed. He then estimated p to be 0.1. What theorem justifies his conclusion....
Suppose we know that the probability that a student is left handed is 0.27. Given our sample of 43 students selected at random, what is the probability that: Exactly 8 students are left handed. More than 20 students are left handed. At most 5 students are left handed.