If T (x) denotes x is a trigonometric function, P(x) denotes x is a periodic function and C(x) denotes x is a continuous function then the statement “It is not the case that some
trigonometric functions are not periodic” can be logically represented as

A

$$_\urcornerƎx[T(x) \wedge _\urcorner P(x)]$$

B

$$_\urcornerƎx[T(x) \vee _\urcorner P(x)]$$

C

$$_\urcornerƎx[_\urcorner T(x) \vee _\urcorner P(x)]$$

D

$$_\urcornerƎx[T(x) \wedge P(x)]$$