need answer for all question please 1. Write the converse of the following conditional statement as an English sentencein the form "if p, then q.""To pass the exam, it is sufficient to study for the exam."2. Let S(x, y) be the statement "x has sent an email to y," where the domain of x andy consists of all people. Write the following sentence as a logical expression (i.e.,using predicates, quantifiers, and logical operators)."There is exactly one person who has been sent an email by everyone."3. Write the following argument in argument form (i.e., using propositions and logicaloperators)."If I don't eat dinner, then I have strange dreams. I have strange dreams when itrains. I didn't have strange dreams. Therefore, I ate dinner and it didn't rain."4. Write the assumption (i.e., what you suppose) in a proof by contradiction of thefollowing statement."If a group of 8 athletes have won a total of 65 trophies, then at least one of theathletes has won at least 9 trophies."

1. The inverse of the conditional statement is, "If you do not study for the exam, then you mail…

Answered: 1. Write the converse of the following…

1. Write the converse of the following conditional statement as in the form "if p, then q." "To pass the exam, it is sufficient to study for the exam."

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Question

need answer for all question please

1. Write the converse of the following conditional statement as an English sentence
in the form "if p, then q."
"To pass the exam, it is sufficient to study for the exam."
2. Let S(x, y) be the statement "x has sent an email to y," where the domain of x and
y consists of all people. Write the following sentence as a logical expression (i.e.,
using predicates, quantifiers, and logical operators).
"There is exactly one person who has been sent an email by everyone."
3. Write the following argument in argument form (i.e., using propositions and logical
operators).
"If I don't eat dinner, then I have strange dreams. I have strange dreams when it
rains. I didn't have strange dreams. Therefore, I ate dinner and it didn't rain."
4. Write the assumption (i.e., what you suppose) in a proof by contradiction of the
following statement.
"If a group of 8 athletes have won a total of 65 trophies, then at least one of the
athletes has won at least 9 trophies."

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