Home
Class 12
MATHS
If p: 'Ram is tall' and q: 'Ram is inte...

If p: 'Ram is tall' and q: 'Ram is intelligent' , then the statement `~p vvq` is

A

Ram is not tall or he is intelligent.

B

Ram is tall or he is intelligent

C

Ram is not tall and he is intelligent

D

Ram is not all then he is intelligent

Text Solution

Verified by Experts

The correct Answer is:
A

`~p`: Ram is not tall
Thus, `~p vvq` means "Ram is not tall or he is intelligent".
Promotional Banner

Topper's Solved these Questions

  • MATHMETICAL REASONING

    CENGAGE PUBLICATION|Exercise Archives|10 Videos
  • MATHMETICAL REASONING

    CENGAGE PUBLICATION|Exercise concept application|13 Videos
  • LOGARITHM AND ITS PROPERTIES

    CENGAGE PUBLICATION|Exercise JEE ADVANCED|1 Videos
  • MATRICES

    CENGAGE PUBLICATION|Exercise All Questions|509 Videos

Similar Questions

Explore conceptually related problems

Consider two statements - p : Ramesh is tall q : Ramesh looks good " Ramesh is tall looks good ', equivalent statement of this statement is -

If p is true and q is false, then which of the following statements is NOT true ?

Consider the following statements : p: He is intelligent q: He is strong Then symbolic form of statements 'it is wrong that he is intelligent or strong's

Statement - I : " Ram is rich or happy " is a statement statement - II : These two statements are disjunction

Consider the statements p , q and r Statement - I : Negation of statement p^^(qvvr) " is " ~pvv(~q^^~r) Statement - II : Negation of pvvq" is "(~p)^^(~q), and " negation of "p ^^q " is " (~p)vv(~q)

The conditional statement (p^^q) to p is

Let p and q be two component statement of the compound statement pvvq . If the truth value of pvvq be " F" then the truth value of p and q are respectively -

If p and q are positive, then prove that the coefficients of x^p and x^q in the expansion of (1+x)^(p+q) will be equal.

Consider two statements - p : Ramesh is tall q : Ramesh looks good (i) "Being tall is sufficient to look good ' , the equivalent statement of above statement is -

If p and q are two component statement then the negation of the compound statement phArrq is -