🎓 Course Coursehero

Drop link ubusin na natin tong unlock ng coursehero ko HHAAHHAHA Dali

 

[D 3 v 1 L]

Keep on sharing

 

[zair0]

You do not have permission to view the full content of this post. Log in or register now.

pa unlock po paps

 

[Kang Hyewon]

Eto paps aral mabuti wag maganak mg maaga ha

 

[zair0]

thank youu paps. haha ay study first tayo always

 

[zair0]

You do not have permission to view the full content of this post. Log in or register now.

pahabol sana pappss haha, baka naman for review po

 

[Kang Hyewon]

Sorry paps ngayon ko lang nabigay may ginawa kase ako

 

[PHC-Near]

You do not have permission to view the full content of this post. Log in or register now.
paunlock po. need lang ng Friend ko. SALAMAT

 

[Kang Hyewon]

Eto paps pakisabe aral mabuti wag mag anak ng maaga

 

[Kang Hyewon]

You do not have permission to view the full content of this post. Log in or register now.


DrinopMB ko malaki daw masyado

 

[rwydei]

keep sharing po (>0<)

 

[PHC-Near]

[XX='Kang Hyewon, c: 888644, m: 1741608'][/XX] Salamat paps.

 

[zair0]

salamat ng marami paps

 

[xZeroCool]

You do not have permission to view the full content of this post. Log in or register now.
thank you po in advance!

 

[CuteTamago]

keep sharing goodmorning

 

[blackroseee]

You do not have permission to view the full content of this post. Log in or register now.

 

[Kang Hyewon]

Question
Subject: Discrete Structures

1.Show, by the use of the truth table/matrix, that the statement (p ∨ q) ∨ [(¬p)∧ (¬q)] is a tautology.

2.Show that p ↔ q and (p ∧ q) ∨ (¬p ∧ ¬q) are logically equivalent

 

[Kang Hyewon]

We can see that
In the table 1 :- all entries in the last column are True
Hence,
(p ∨ q) ∨ [(¬p)∧ (¬q)] is a Tautology

In table 2 :- The last two columns of table are identical that is same
Hence,
p ↔ q and (p ∧ q) ∨ (¬p ∧ ¬q) are logically equivalent

 

[Kang Hyewon]

You do not have permission to view the full content of this post. Log in or register now.
thank you po in advance!

Step by step explanation aral mabuti wag mag anak ng maaga ha

 

[Kang Hyewon]

Hindi man ito coursehero HAHAHAHQ wala ako niyan

 

[-S1LENT]

You do not have permission to view the full content of this post. Log in or register now.

Pa unlock boss thank you