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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)

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.

The zero of the linear polynomial 2x+3 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 one zero of the quadratic polynomial x^(2)+3x+k is 2 then the value of k is

The two zeroes of a quadratic polynomial 3x^(2)+1+4x are :

If one zero of the quadratic polynomial f(x)=4x^(2)-8kx-9 is negative of the find the value of k.

If one zero of the quadratic polynomial kx^2+3x+k is 2,then the value of k is