g(x) = px^2 + qx + 152 is a polynomial where p and q are real numbers. The zeroes of g(x) are distin

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g(x)=px^2+qx+152 is a polynomial, where p and q are real numbers. The zeroes of g(x) are distinct... g(x)=px^2+qx+152 is a polynomial, where p and q are real numbers. The zeroes of g(x) are distinct...
g(x)= px2+qx+152 is polynomial where p and q are real number.The zeroes of g(x) are distinct prime. g(x)= px2+qx+152 is polynomial where p and q are real number.The zeroes of g(x) are distinct prime.
How to use p over q to find the possible and all zeros How to use p over q to find the possible and all zeros
Find a quadratic polynomial whose zeros are negative of the zeros of polynomial px2 + qx + r. Find a quadratic polynomial whose zeros are negative of the zeros of polynomial px2 + qx + r.
(a) Show that:(i) p^2 + q^2 + r^2 = (p + q + r)^2 - 2(pq + qr + rp) (ii) p^2q^2 + q^2r^2 + r^2p^2 (a) Show that:(i) p^2 + q^2 + r^2 = (p + q + r)^2 - 2(pq + qr + rp) (ii) p^2q^2 + q^2r^2 + r^2p^2
If p and q are zeroes of the polynomial f(y) = 21y²-y-2, then find the value of (1-p).(1-q) If p and q are zeroes of the polynomial f(y) = 21y²-y-2, then find the value of (1-p).(1-q)
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