The negation of the statement "The triangle is an equilateral or isosceles triangle and the triangle is not isosceles and it is right angled" is

  • A
    The triangle is not an equilateral or not an isosceles triangle or it is not an isosceles or it is not right angled
  • B
    The triangle is not an equilateral triangle or not isosceles triangle and it is isosceles or it is not right angled
  • C
    If the triangle is an equilateral triangle or an isosceles triangle then it is an isosceles triangle or not right angled
  • D
    If the triangle is an equilateral triangle or an isosceles triangle then it is not isosceles triangle and it is not right angled

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Similar Questions

For each of the following compound statements,first identify the corresponding component statements. Then check whether the statements are true or not.
If a triangle $ABC$ is equilateral,then it is isosceles.

If $p \to (q \lor \sim r)$ is false, then the truth values of $(p \leftrightarrow q) \land r$ and $\sim p \to \sim q$ are :

Which of the following sentences are statements? Give reasons for your answer.
The sum of all interior angles of a triangle is $180^{\circ}.$

Which of the following logical statements is a tautology?

The statement pattern $(p \lor q) \to \sim r$ is logically equivalent to

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