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Byju's Answer
Standard XII
Physics
Surface Integral
Show that the...
Question
Show that the statement
p
∧
(
∼
q
)
⇒
p
is Tautology.
Open in App
Solution
p
q
∼
q
p
∧
(
∼
q
)
p
∧
(
∼
q
)
⟹
p
T
T
F
F
T
T
F
T
T
T
F
T
F
F
T
F
F
T
F
T
Tautology always takes "True" as its truth value. From above table we can say that
p
∧
(
∼
q
)
⟹
p
is a tautology.
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Similar questions
Q.
Statement
(
p
∧
∼
q
)
∧
(
∼
p
∨
q
)
is
Q.
Statement 1:
∼
(
p
↔
∼
q
)
is equivalent to
p
↔
q
Statement 2
:
∼
(
p
↔
∼
q
)
is a tautology
Q.
Statement - 1:
∼
(
p
↔
∼
q
)
is equivalent to
p
↔
q
.
Statement - 2:
∼
(
p
↔
∼
q
)
is a tautology.
Q.
The statement
[
p
∧
(
p
→
q
)
]
→
p
, is
Q.
Examine whether the following logical statement pattern is tautology, contradiction or contingency
[
(
p
→
q
)
∧
q
]
→
p
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