If `2p^3 - 9pq + 27r = 0` then prove that the roots of the equations ` rx^3 - qx^2 + px - 1 =

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If 2p^3 - 9pq + 27r = 0 then prove that the roots of the equations rx^3 - qx^2 + px - 1 = 0 are ...If 2p^3 - 9pq + 27r = 0 then prove that the roots of the equations rx^3 - qx^2 + px - 1 = 0 are ...
If the roots of equation x^3 + px^2 + qx + r =0 are in AP, prove that 2p^3 - 9pq + 27r =0If the roots of equation x^3 + px^2 + qx + r =0 are in AP, prove that 2p^3 - 9pq + 27r =0
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Show that pq = r if two roots of x^3 + p*x^2 + qx + r = 0 be equal and of opposite sign.Show that pq = r if two roots of x^3 + p*x^2 + qx + r = 0 be equal and of opposite sign.
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Q). Condition that the root of Equation X^3-PX^2+QX-R=0 may be in G.P( B.Sc.Maths)Q). Condition that the root of Equation X^3-PX^2+QX-R=0 may be in G.P( B.Sc.Maths)