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VARVARA [1.3K]
4 years ago
11

Which is the last step in conducting a url research

Computers and Technology
1 answer:
tino4ka555 [31]4 years ago
6 0
<span> The user's browser renders the html code as a visual web page. I think. Let me know if I git it wrong! :P</span>
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When creating an electronic slide presentation, Lee should avoid
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George suffers from pain in his neck due to continuous typing for long hours. What kind of exercise can George do for his neck?
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3 years ago
Prove whether each argument is valid or invalid. First find the form of the argument by defining predicates and expressing the h
SSSSS [86.1K]

Answer:

The given argument  ∀x (S(x) ∧ (M(x) V D(x)) --> ¬ A(x)) ∧ S(Penelope) ∧ A(Penelope) -->¬ D(Penelope) is valid.

Explanation:

Solution:

Let us Consider following predicates:

M(x): x missed the class

D(x): x got a detention

S(x): x is a student in the class

A(x): x got an A

Now,

We Express the hypotheses and conclusion as:

The hypotheses: ∀x (S(x) ∧ (M(x) V D(x)) -->  A(x)) and S(Penelope) and A(Penelope)

So,

The Conclusion:  D(Penelope)

Thus,

The Argument:

∀x (S(x) ∧ (M(x) V D(x)) -->  A(x)) ∧ S(Penelope) ∧ A(Penelope) -->D(Penelope)

Then,

The given argument is valid or correct and prove using the inference  rule as follows:

Step                      Premises                    Reason (Rule used)

1.  ∀x (S(x) ∧ (M(x) V D(x)) -->  A(x))                Premise

2. S(Penelope) ∧ (M(Penelope)

  V D(Penelope)) --> ¬ A(Penelope)            Universal instantiation

3.  S(Penelope)                                              Premise

4.  A(Penelope)                                              Premise

5. ¬[S(Penelope) ∧ (M(Penelope)

  V D(Penelope))]                                         2,4, Modus Tollens

6. ¬S(Penelope) V (¬M(Penelope)

  ∧ ¬D(Penelope))                                        De Morgan law

7.¬M(Penelope) ∧ ¬D(Penelope)                 3,6,Disjunctive Syllogism

8¬D(Penelope)                                              7, Simplification

Therefore, the given argument ∀x (S(x) ∧ (M(x) V D(x)) --> ¬ A(x)) ∧ S(Penelope) ∧ A(Penelope) -->¬ D(Penelope) is valid.

3 0
4 years ago
Read 2 more answers
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