Consider the following statements -
p : 4 is an even prime number
q : 6 is a faactor of 12
r : H . C .F of 4 and 6 is 12 which compoumd statemnets are false -

If p : 4 is an even prime number q : 6 is a divisor of 12 and r : the HCF of 4 and 6 is 12, then which one of the following is true ?

If p : 4 is an even prime number q : 6 is a divisor of 12 and r : the HCF of 4 and 6 is 2, then which one of the following is true ?

If p:4 is an even prime number q:6 is a divisor of 12 and r: The HCF of 4 and 6 is 2, then which of the following is true.

Given three statements P: 5 is a prime number, Q:7 is a factor of 192, R:The LCM of 5 & 7 is 35 Then which of the following statements are true (a) P v (~Q^^R) (b) ~P^^(~Q^^R) (c) (PvQ)^^~R (d) ~P^^(~Q^^R)

Factorise the following expressions : 6p – 12q

For the following three statements p : 2 is an even number q : 2 is a prime number r : Sum of two prime numbers is always even. Then, the symbolic statement (p ^^ q) rArr ~ r means

Factorise the following expressions. 6p - 12q