Write the negation of "For every real number x,x is less than x +1 . "

Identify the quantifiers in the following (i) There exists a complex number for each real number (ii) for every real number x is less than x+ 2

Write the negation of statement "every natural number is an integer"?

Write the negation of the statement "Every natural number is greater than zero"?

State the negations of : (viii) There is no real number x, such that . sqrtx=-1

Write the negation of the statement " The number 2 is greater then 7"

Write the negation of the following statements: r: For every real number x, either x > 1 or x < 1.

Write the negation of the following statements: p: For every positive real number x, the number x - 1 is also positive.

Write the relation R= {(x,x^3): x is a prime number less than 10) in roster form.

Restate the following statements with appropriate conditioins, so that they become true statements. For every real number x , x^(2) ge x .