1. A probability experiment is conducted. Which of these cannot be considered a probability of an outcome? a. 1/3, b. -0.59, c. 1, d. 33%, e. 0 2. If a dice is rolled one time, find the probability of: a. getting 4, b. getting an even number, c. getting a number greater than 4, d. getting a number less than 7, e. getting a number greater than 0, f. getting a number greater than 3 or an odd number, g. getting a number greater than 3 and an odd number. 3. If two dices are rolled, and the numbers multiplied together, find the probability that the product is less than 10?
1. A probability experiment is conducted. Which of these cannot be considered a probability of an outcome? a. 1/3, b. -0.59, c. 1, d. 33%, e. 0 2. If a dice is rolled one time, find the probability of: a. getting 4, b. getting an even number, c. getting a number greater than 4, d. getting a number less than 7, e. getting a number greater than 0, f. getting a number greater than 3 or an odd number, g. getting a number greater than 3 and an odd number. 3. If two dices are rolled, and the numbers multiplied together, find the probability that the product is less than 10?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:HW4
1. A probability experiment is conducted. Which of these cannot be
considered a probability of an outcome?
а. 1/3, b. -0.59, с. 1, d. 33%, е. 0
2. If a dice is rolled one time, find the probability of:
a. getting 4, b. getting an even number, c. getting a number greater than 4,
d. getting a number less than 7, e. getting a number greater than 0,
f. getting a number greater than 3 or an odd number,
g. getting a number greater than 3 and an odd number.
3. If two dices are rolled, and the numbers multiplied together, find the
probability that the product is less than 10?
4 A coin is tossed; if it falls heads up, it is tossed again. If it falls tails up,
a dice is rolled. Draw a tree diagram and determine the outcomes.
5. The wheel spinner shown here is spun twice. Find the sample space
and then determine the probability of the following:
a. A sum greater than four.
b. the same number on both spins.
3
6. At a convention there are 7 mathematics instructors, 5 computer
science instructors, 3 statistics instructors and 4 science instructors. If
an instructor is selected, find the probability of getting a science
instructor or a mathematics instructor.
7. The probability that a student owns a car is 0.65 and the probability
that a student owns a computer is 0.82. If the probability of that a
student owns both is 0.55, what is the probability that a given student
owns neither a car nor a computer?
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