Exam 3: The Nature of Logic
Exam 1: The Nature of Problem Solving53 Questions
Exam 2: The Nature of Sets64 Questions
Exam 3: The Nature of Logic160 Questions
Exam 4: The Nature of Numeration Systems102 Questions
Exam 5: The Nature of Numbers139 Questions
Exam 6: The Nature of Algebra173 Questions
Exam 7: The Nature of Geometry139 Questions
Exam 8: The Nature of Measurement50 Questions
Exam 9: The Nature of Networks and Graph Theory76 Questions
Exam 10: The Nature of Growth57 Questions
Exam 11: The Nature of Sequences, Series, and Financial Management130 Questions
Exam 12: The Nature of Counting78 Questions
Exam 13: The Nature of Probability97 Questions
Exam 14: The Nature of Statistics82 Questions
Exam 15: The Nature of Graphs and Functions74 Questions
Exam 16: The Nature of Mathematical Systems97 Questions
Exam 17: The Nature of Voting and Apportionment52 Questions
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Using gates, design a circuit for the conditional statement.
Select the correct circuit.

(Multiple Choice)
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Write the symbolic statement that follows from the given statement. The applicant for the position must have a two-year college degree in drafting or five years of experience in the field. Let
A: You are an applicant for the position.
Q: You are qualified for the position.
e: You have a two-year college degree in drafting.
f: You have five years of experience in the field.
(Multiple Choice)
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Assume p is T and q is T. Under these assumptions, is the following statement true? Answer yes or no.


(Short Answer)
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I visited a beautiful flower garden yesterday and counted exactly 50 flowers. Each flower was either white or orange, and the flowers were not all the same color. My friend made the following observation: No matter which two flowers you might have picked, at least one was bound to be white. From this can you determine how many were white and how many were orange?
(Multiple Choice)
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Alfie, Betty, and Clyde are the members of a Senate committee. Design a circuit that will output yea or nay depending on the way the majority of the committee members voted. Let the committee members be a, b, and c, respectively.
Select the correct circuit.
(Multiple Choice)
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Write the negation of the compound statement.
If
, then


(Multiple Choice)
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Assume p is T, q is T, and r is F. Find the truth value for the compound statement: 

(Multiple Choice)
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First build a truth table and then design a circuit using switches that would find the truth values for the statement.

(Multiple Choice)
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Form a valid conclusion, using all the statements for each argument. Give reasons.
If we win third prize, we will go to the Europe.
If we are ingenious, we will win third prize.
We are ingenious.
(Multiple Choice)
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Determine whether the argument in the problem below is valid or invalid. If valid, name the type of reasoning and if invalid, determine the error in reasoning.
All physicists are clever men.
All clever men are rich.
Therefore, all physicists are rich.
(Short Answer)
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Assume p is F and q is T. Under these assumptions, which of the following statements are true?
(Multiple Choice)
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Using switches, design a circuit that would find the truth values for the statement.
Select the correct circuit.

(Multiple Choice)
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The figure shows some faces from the "Guess Who?" game. Decide whether the statement is true or false.
There are three faces that have glasses.

(True/False)
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