Identify the quantifier in the following statements and write the negation of the statements . There exists a capital for every state in India.

Identify the quantifier in the following statements and write the negation of the statements. There exists a number which is equal to its square.

Identify the quantifier in the following statements and write the negation of the statements.(i) There exists a number which is equal to its square.(ii) For every real number x, x is less than x + 1 .(iii) There exists a capital for every state in india.

Identify the quantifier in the following statements and write the negation of the statements. (i) There exists a number which is equal to its square. (ii) For every real number x, x is less than x" "+" "1

Identify the quantifier in the following statements and write the negation of the statements. For every real numbers x,x is less than x+1.

Identify the quantifers used in the following statements and write the negation of the statements : (i) there exists a number which is equal to its cube. (ii) for all states in india, there is a capital in india. (iii) there exists a man whose age is 150 years. (iv) all students are of 25 years or more.

Identify the quantifier in the following statement and write the negation of the statement (i) p : For every negative number x,x-2 is smaller than x (ii) q : There exists a rational number whose sqaure is smaller than the number (iii) r : For every real number , there is a position on number line

Identify the quantifier in the following statement and write the negation of the statements (i) p : For every real number x,5x is greater than 5 (ii) q : There exists a prime number which is even (iii) r : For every positive interger x,x+2, is a positive interger (iv) s : For every planet there is a moon (v) t : There exists a rhombus whose all angle is 90^@

Negation of the statement pto(q^^r) is

Identify the quantifier in the following statements. There exists a capital city for every state of India.

The statement prArr(q^^p) is negation of the statement