Find the zeros of each of the following quadratic polynomial and verify the relationship between the zeros and their coefficients:(i) f(x) = x2 − 2x − 8(ii) g(s) = 4s2 − 4s + 1(iii) h(t) = t2 − 15(iv) 6x2 − 3 − 7x(v) px=x2+22x-6 (vi) qx=3x2+10x+73(vii)fx=x2-3+1 x+3 (viii) g(x) = a(x2 + 1) − x(a2 + 1) (ix) hs=2s2-1+22s+2(x) fv=v2+43v-15(xi) py=y2+352y-5(xii) qy=7y2-113y-23

Find the zeros of each of the following quadratic polynomial and verif

1.	Find the zeros of each of the following quadratic polynomial and verify the relationship between the zeros and their coefficients:(i) f(x) = x2 − 2x − 8(ii) g(s) = 4s2 − 4s + 1(iii) h(t) = t2 − 15(iv) 6x2 − 3 − 7x(v) px=x2+22x-6 (vi) qx=3x2+10x+73(vii)fx=x2-3+1 x+3 (viii) g(x) = a(x2 + 1) − x(a2 + 1) (ix) hs=2s2-1+22s+2(x) fv=v2+43v-15(xi) py=y2+352y-5(xii) qy=7y2-113y-23
Answer» Find the zeros of each of the following quadratic polynomial and verify the relationship between the zeros and their coefficients: (i) f(x) = x² − 2x − 8 (ii) g(s) = 4s² − 4s + 1 (iii) h(t) = t² − 15 (iv) 6x² − 3 − 7x (v) $p (x) = x^{2} + 2 \sqrt{2} x - 6$ (vi) $q (x) = \sqrt{3} x^{2} + 10 x + 7 \sqrt{3}$ (vii) $f (x) = x^{2} - (\sqrt{3} + 1) x + \sqrt{3}$ (viii) g(x) = a(x² + 1) − x(a² + 1) (ix) $h (s) = 2 s^{2} - (1 + 2 \sqrt{2}) s + \sqrt{2}$ (x) $f (v) = v^{2} + 4 \sqrt{3} v - 15$ (xi) $p (y) = y^{2} + \frac{3 \sqrt{5}}{2} y - 5$ (xii) $q (y) = 7 y^{2} - \frac{11}{3} y - \frac{2}{3}$

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