# The negation of   is equivalent to : Option 1) Option 2) Option 3) Option 4)

As we learnt in

Truth Table of 'AND' operator -

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Truth table of 'OR' operator -

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Truth Table of "NOT" operator -

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 r s $\sim s$ $\sim r$ $\sim r$ $\wedge s$ $\sim s\vee \left ( \sim r\wedge s \right )$ negation of $\sim s\vee (\sim r\wedge s)$ T T F F F F T T F T F F T F F T F T T T F F F T T F T F

It is same as Truth table of $s\wedge r.$

Option 1)

Option 2)

Option 3)

Option 4)

4

3

Answer will be option 4. If u don't understand how the answer will option 4 .. then leave studies and fuck off to any forest and live a healthy and savage life and eat raw flesh!!

3

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