[" If a quadratic polynomial "f(x)" is factorizable into linear distinct factors,then "],[" the total number of real and distinct zeros of "f(x)" is.........."]

If a quadratic polynomial f(x) is factorizable into linear distinct factors, then what is the total number of real and distinct zeros of f(x) ?

If a quadratic polynomial f(x) is factorizable into linear distinct factors,then what is the total number of real and distinct zeros of f(x)?

If a quadratic polynomial f(x) is not factorizable into linear factors, then it has no real zero. (True/false).

If a quadratic polynomial f(x) is not factorizable into linear factors,then it has no real zero.(Trueffalse).

Graph of quadratic polynomial When polynomial is factorable into two distinct factors

State 'T' for true and 'F' for false and select the correct option. I. If a quadratic polynomial f(x) is a square of a linear polynomial, then its two zeroes are coincident. II. If a quadratic polynomial f(x) is not factorisable into linear factors, then it has no real zero. III. If graph of quadratic polynomial ax^(2)+bx+c cuts positive direction of y-axis, then the sign of c is positive. IV. If fourth degree polynomial is divided by a quadratic polynomial, then the degree of the remainder is 2.

If a quadratic polynomial f(x) is a square of a linear polynomial,then its two zeroes are coincident.(True/false)

If a quadratic polynomial f(x) is a square of a linear polynomial, then its two zeroes are coincident. (True / False)

If quadratic equation f(x)=x^(2)+ax+1=0 has two positive distinct roots then

If quadratic equation f(x)=x^(2)+ax+1=0 has two positive distinct roots then