Question

Considering the class discussion answer part 1 and part 2 Part 1: You take three coins...

Considering the class discussion answer part 1 and part 2

Part 1: You take three coins out of pocket and toss them at the same time. the probability that the three coins will yield two heads and one tails is:

a. 1/8

b. 1/4

c. 1/2

d. 1

e. None of the above

Part 2: Which of the following statements accurately describes the addition rule of probability?

a. The addition rule of probability is used to determine the probability that either one of two independent events will occur

b. the addition rule of probability is used to determine the probability that two or more independent events will occur simultaneously

c. the addition rule of probability is used to determine the probability of producing two or more heterozygous offspring

d. the addition rule of probability is used to determine the probability that a trait is due to two or more meiotic events

e. none of the above.

Homework Answers

Answer #1

1. The probability that the three coins will yield two heads and one tails is: 1/4

When we toss 3 coins simultaneously chance is

3 heads

1 head 2 tails

2 heads 1 tail

3 tails

2. The addition rule of probability is used to determine the probability that two or more independent events will occur simultaneously.

For example we throw a dice the chance of getting 1 is 1/6 and chance of getting 2 is 2/6.

The chance of getting both 1 or 2 = 1/6 + 1/6 = 2/3.

In every 2 in 3 times, we throw a dice, we get 1 or 2 in the dice

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Q3. Suppose you toss n “fair” coins (i.e., heads probability = 1/21/2). For every coin that...
Q3. Suppose you toss n “fair” coins (i.e., heads probability = 1/21/2). For every coin that came up tails, suppose you toss it one more time. Let X be the random variable denoting the number of heads in the end. What is the range of the variable X (give exact upper and lower bounds) What is the distribution of X? (Write down the name and give a convincing explanation.)
A doctor sees three patients. The probabilities that patient 1, patient 2 and patient 3 are...
A doctor sees three patients. The probabilities that patient 1, patient 2 and patient 3 are sick are 0.1, 0.4 and 0.7 respectively. Assume that the sicknesses of patients are independent events. 1.The probability that none of the patients is sick is (rounded to two decimal places): 2.. The probability that exactly one patient is sick is (rounded to two decimal places):
Probability and Genetics Lab In heredity, we are concerned with the occurrence, every time an egg...
Probability and Genetics Lab In heredity, we are concerned with the occurrence, every time an egg is fertilized, of the probability that a particular gene or chromosome will be passed on through the egg, or through the sperm, to the offspring. As you know, genes and chromosomes are present in pairs in each individual, and segregate as they go into the gametes (egg and sperm). There are two possible genes (alleles) that the egg or sperm might obtain from each...
Assignment 2 1. Assume that you have two biased coins and one fair coin. One of...
Assignment 2 1. Assume that you have two biased coins and one fair coin. One of the biased coins are two tailed and the second biased one comes tails 25 percent of the time. A coin is selected randomly and flipped. What is the probability that the flipped coin will come up tail? 2. One white ball, one black ball, and two yellow balls are placed in a bucket. Two balls are drawn simultaneously from the bucket. You are given...
7. If you flip 10 fair coins, what is the probability that: (a) Exactly 5 of...
7. If you flip 10 fair coins, what is the probability that: (a) Exactly 5 of them are “heads”? (b) At least 8 of them are “heads”? 8. Urn A has four red balls and two white balls, and urn B has three red balls and four white balls. A fair coin is tossed. If it lands heads up, a ball is drawn from urn A; otherwise, a ball is drawn from urn B. Compute (a) the probability a red...
Probability and Genetics Lab In heredity, we are concerned with the occurrence, every time an egg...
Probability and Genetics Lab In heredity, we are concerned with the occurrence, every time an egg is fertilized, of the probability that a particular gene or chromosome will be passed on through the egg, or through the sperm, to the offspring. As you know, genes and chromosomes are present in pairs in each individual, and segregate as they go into the gametes (egg and sperm). There are two possible genes (alleles) that the egg or sperm might obtain from each...
Part 1 The three most popular options on a certain type of new car are a...
Part 1 The three most popular options on a certain type of new car are a built-in GPS (A), a sunroof (B), and an automatic transmission (C). If 48% of all purchasers request A, 59% request B, 74% request C, 68% request A or B, 85% request A or C, 83% request B or C, and 90% request A or B or C, determine the probabilities of the following events. [Hint: "A or B" is the event that at least...
1.In the following problem, check that it is appropriate to use the normal approximation to the...
1.In the following problem, check that it is appropriate to use the normal approximation to the binomial. Then use the normal distribution to estimate the requested probabilities. More than a decade ago, high levels of lead in the blood put 86% of children at risk. A concerted effort was made to remove lead from the environment. Now, suppose only 8% of children in the United States are at risk of high blood-lead levels. (a) In a random sample of 216...
Multiple Choice Select the best answer from the available choices for each question. Which of the...
Multiple Choice Select the best answer from the available choices for each question. Which of the following is NOT part of the definition of a sample space S? S can be discrete or continuous Each outcome must be in S at most once Each element in S is equally likely Each outcome must be in S at least once S is a set of possible outcomes in an experiment Three A’s, three B’s, and two C’s are arranged at random...
Part 4: Probability In this part, you will work with probabilities. 1) Consider rolling two four...
Part 4: Probability In this part, you will work with probabilities. 1) Consider rolling two four sided dice. One die is blue and the other is green. (a) State the sample space. (b) Compute the probability of getting two even numbers. (c) Compute the probability of getting an even sum if the blue die rolls a 2. 2) What is the probability of drawing a four or a heart when drawing a single card from a standard deck of cards....