True or False. Tell whether the following statement is true or false.   When you toss a coin once is considered a simple event.  Sample space is the result of an experiment. Compound events consist of one simple event. A U B means the sum of all elements in set A and set B. Intersection of events means the event which common between two events. Identify which situations illustrate permutation and which illustrate combinations.    Determining the top three winners in a Science Quiz Bee  Forming lines from six given points with no three of which are collinear  Forming triangles from 7 given points with no three of which are collinear  Four people posing for pictures  Assembling a jigsaw puzzle  Choosing 2 household chores to do before dinner  Selecting 5 basketball players out of 10 team members for the different positions  Choosing three of your classmates to attend your party  Picking 6 balls from a basket of 12 balls  Forming a committee of 5 members from 20 people Answer each combination problem completely. Show your solution. (3pts)   How many different sets of 5 cards each can be formed from a standard deck of 52 cards?  In how many ways can a committee consisting of 10 members be formed from 15 people?  In how many ways can a committee of 7 students be chosen from 9 juniors and 9 seniors if there must be 4 seniors in the committee?

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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  • True or False. Tell whether the following statement is true or false.

 

  1. When you toss a coin once is considered a simple event.
  2.  Sample space is the result of an experiment.
  3. Compound events consist of one simple event.
  4. A U B means the sum of all elements in set A and set B.
  5. Intersection of events means the event which common between two events.
  6. Identify which situations illustrate permutation and which illustrate combinations. 

 

    1. Determining the top three winners in a Science Quiz Bee 
    2. Forming lines from six given points with no three of which are collinear 
    3. Forming triangles from 7 given points with no three of which are collinear 
    4. Four people posing for pictures 
    5. Assembling a jigsaw puzzle 
    6. Choosing 2 household chores to do before dinner 
    7. Selecting 5 basketball players out of 10 team members for the different positions 
    8. Choosing three of your classmates to attend your party 
    9. Picking 6 balls from a basket of 12 balls 
    10. Forming a committee of 5 members from 20 people
    11. Answer each combination problem completely. Show your solution. (3pts)

 

    1. How many different sets of 5 cards each can be formed from a standard deck of 52 cards? 
    2. In how many ways can a committee consisting of 10 members be formed from 15 people? 
    3. In how many ways can a committee of 7 students be chosen from 9 juniors and 9 seniors if there must be 4 seniors in the committee? 

 

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