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The Least Integer K Which Makes The Roots Of The Equation X^2 + 5x + K = 0 Imaginary Is
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If X^2 + Px + Q = 0 Is The Quadratic Equation Whose Roots Are A - 2 And B - 2 Where A And B
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The Quadratic Equation X^2 + 15|x| + 14 = 0 Has
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The No. Of Solutions Of The Equation |x| = X - 10 Is
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If Sin A, Sin B, Cos A Are In G.P., Then Roots Of
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The Value Of K For Which The Equation
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The Condition That One Root Of The Equation Ax^2 + Bx + C = 0 Is Three Times The Other Is
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If The Equation (m-n)x^2 + (n-l)x + L - M = 0 Has Equal Roots, Then L, M And N Satisfy
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The Values Of A For Which 2x^2 - 2(2a + 1) X + A(a + 1) = 0 May Have One Root Less Than A And Other Root Greater Than A Are Given By
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The Value Of K For Which One Of The Roots Of X^2 - X + 3k = 0 Is Double Of One Of The Roots Of
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Let Alpha, Beta Be Real And Z Be A Complex Number. If
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If The Roots Of The Equation Bx^2 + Cx + A = 0 Be Imaginary, Then For All Values Of X
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If The Difference Between The Roots Of The Equation
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All The Values Of M For Which Both Roots Of The Equation
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If Both The Roots Of The Quadratic Equation X^2 - 2kx + K^2 + K - 5 = 0 Are Less Than 5, Then K Lies In The Interval
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Let Two Numbers Have Arithmetic Mean 9 And Geometric Mean 4. Then These Numbers Are The Roots Of The Quadratic Equation
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The Value Of A For Which One Root Of The Quadratic Equation
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Product Of Real Roots Of The Equation T^2x^2 + |x| + 9 = 0
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If Alpha Is Not Equal To Beta But Alpha^2 = 5alpha - 3 And Beta^2 = 5beta - 3, Then The Equation Whose Roots Are Alpha/beta And Beta/alpha
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If Alpha And Beta Are The Roots Of The Equation X^2 - 6x + A = 0 And Satisfy The Relation 3alpha + 2beta = 16, Then The Value Of A Is
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Roots Of The Equation X^2 + Bx - C = 0 (b,c > 0) Are
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The Roots Of The Equation X^2 + Ax + B = 0 Are P And Q, Then The Equation Whose Roots Are
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If The Sum Of The Roots Of The Equation X^2 + Px + Q = 0 Is Three Times Their Difference, Then Which One Of The Following Is True
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