(i) Write 4 negative integers less than `-10` (ii) Write 6 negative integers just greater than `-12`

Write 3 negative integers lesser than -15.

Write two negative integers greater than -31.

(a) Write four negative integers greater than −20 . (b) Write four negative integers less than −10 .

Write the negation "The number 2 is greater than 7"

(a) Write a pair of negative integers whose difference gives 8. (b) Write a negative integer and a positive integer whose sum is -5. (c) Write a negative integer and a positive integer whose difference is -3.

If n = (sqrt2 +1)^6 . Then the integer just greater than n is

Which of the following statement are true? (i) The product of a positive and negative integer is negative. (ii) The product of three negative integers is a negative integer. (iii) Of the two integers, if one is negative, then their product must be positive. (iv) For all non-zero integers a and b , axxb is always greater than either a or b. (v) The product of a negative and a positive integer may be zero. (vi) There does not exist an integer b such that for a gt1, axxb=bxxa=b.

The set A = {integers less than 20} is a finite set.

Write all integers between -6 and 6

Write the following statements in symbols : the negative integers greater than -6 .