If p and q are the zeroes of polynomial (x^2)-ax+b, then value of (p^2)[((p^2)/q)-q]+(q^2)[((q^2)/p)-p] is.

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If tan A, tan B are the roots of $x^{2} - P x + Q = 0$ the value of $s i n^{2}$ (A+B)=(where P, Q $ϵ$ R)

If p and q are zeroes of polynomial f(x)=2x²-7x+3 find the value of p²+q²

p

q

2 {(x - p) (x - q) + (p - x) (p - q) + (q - x) (q - p)} = {(p - q)}^{2} + {(x - p)}^{2}

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