Part BConsider a quadratic equation with integer coefficients and two distinct zeros. If one zero is irrational, which statement is true about the other zero? A. The other zero must be rational. B. The other zero must be irrational. C. The other zero can be either rational or irrational. D. The other zero must be non-real.

Given:(1) The following argument is valid:p -> qNOT p______Therefore NOT q(2) Let a and b be two positive integers such that a > 1, b > 1, and a > b.SQRT(SQRT(a)) - SQRT(SQRT(b)) is always an irrational number.Select one of the following choices:Question 1Answera.(1) and (2) are False.b.(1) and (2) are True.c.(1) is True and (2) is False.d.(1) is False and (2) is True.

Which statement is TRUE?  a.  All integers are whole numbers.  b.  All integers are rational numbers.   c.  Irrational numbers are not real numbers.   d.  All rational numbers are integers.

Identify the true statement.A quadratic equation is of the form , where , , and  are constants and .A quadratic equation is of the form , where  and  are non-zero constants.A quadratic equation is of the form , where , , and  are constants and .A quadratic equation is of the form , where , , and  are non-zero

If a quadratic equation has a discriminant that equals zero, which of the following statements is always true?

The product of any two irrational numbers is(A) always an irrational number(B) always a rational number(C) always an integer