If $A$: Lotuses are Pink and $B$: The Earth is a planet. Then the verbal translation of $(\sim A) \vee B$ is
- ALotuses are not Pink and the Earth is a planet
- BLotuses are Pink or the Earth is a planet
- CLotuses are not pink or the earth is a planet
- DNone of these
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Similar Questions
If the statement "If two triangles are congruent,then their areas are equal" is given,then what are the contrapositive and the inverse of the given statement?
Given below are two pairs of statements. Combine these two statements using "if and only if".
$p:$ If a rectangle is a square,then all its four sides are equal.
$q:$ If all the four sides of a rectangle are equal,then the rectangle is a square.
$p:$ If a rectangle is a square,then all its four sides are equal.
$q:$ If all the four sides of a rectangle are equal,then the rectangle is a square.
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View SolutionWhich of the following statements is true?
$\sim (p \wedge q)$ is equal to .....
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View SolutionWhich of the following statements is $NOT$ logically equivalent to $(p \to \sim p) \to (p \to q)$?
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