Statements

The equivalent form of the statement $~\left(p\to ~q\right)$ is

The logical statement $\left(p\to ~q\right)\leftrightarrow \left(p\wedge q\right)$ is

Which is not a statement?

A is twice as good a workman as $B$ and together they finish a piece of work in $14$ days. The number of days taken by $A$ alone to finish the work is:

Directions: Which letter(s) in each of the following series is wrong or is a misfit in the series?

L N Q T W Z C F

Which of the following sentence is not a statement?

Which Venn diagram represent the truth of the statement "All students are hard working." Where $U=$ Universal set of human beings $S=$ Set of all students $H=$ Set of all hard workers

Which of the following not a statement in logic?

1. Earth is planet.

2. Plants are living objects.

3. $\sqrt{-3}$ is a rational number.

4. $x^2-5x+6<0$, when $x\in R$.

Which of the following is not a statement?

If $p\Rightarrow \left(q\vee r\right)$ is $False$, then the truth values of $p, q, r$ are respectively, (where $T$ is $True$ and $F$ is $False$)

Which of the following not a statement in logic?

1. Earth is planet.

2. Plants are living objects.

3. $\sqrt{-3}$ is a rational number.

4. $x^2-5x+6<0$, when $x\in R$.

"If $x$ is a good actor, then $y$ is bad actress" is

If for a statement $\mathrm{p}$ the truth value of $~\mathrm{p}$ is $\mathrm{F}$, then a possible choice of $\mathrm{p}$ is the statement.

Which of the following is not a statement?

Which of the following is a statement?

The truth values for the following statements are,

Statement 1: Two is the only even prime number.

Statement 2: $\cos \left(2\theta \right)={\cos }^2\mathrm{\theta }-{\cos }^2\mathrm{\theta },$ for all $\theta \in R$

If $\mathit{\text{A}}$ : Lotuses are Pink and
$\mathit{\text{B}}$ : The Earth is a planet. Then the verbal translation of $\left(~\mathit{\text{A}}\right)\vee \mathit{\text{B}}$ is

Which of the following is an universal statement?

An universal statement is true if 

Which of the following statements has a truth value of $F$