Jee Mathematics Most popular Questions.

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5 Years Ago

The Value Of M For Which The Equation

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Modified 5 Year Ago

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Tarun 5 Years Ago

The Value Of K For Which The Quadratic Equation, Kx^2 + 1 = Kx + 3x - 11x^2 Has Real And Equal Roots Are

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Modified 5 Year Ago Tarun

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5 Years Ago

If The Roots Of 4x^2 + 5k = (5k +1)x Differ By Unity, Then The Negative Value Of K Is

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Modified 5 Year Ago

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5 Years Ago

If Alpha, Beta Are The Roots Of The Equation 6x^2 - 5x + 1 = 0. Then

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Modified 5 Year Ago

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5 Years Ago

If The Roots Of The Equation X^2 - 5x + 16 = 0 Are Alpha, Beta And The Roots Of Equation

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5 Years Ago

If The Roots Of The Quadratic Equation X-m/mx+1 = X+n/ Nx +1 Are Reciprocal To Each Other, Then

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5 Years Ago

If The Roots Of Equation X^2 + A^2 = 8x + 6a Are Real, Then

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5 Years Ago

If Ax^2 + Bx + C = 0, Then X =

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5 Years Ago

The Roots Of The Equation

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Kanika 5 Years Ago

If The Roots Of 4x^2 + Px + 9 = 0 Are Equal , Then Absolute Value Of P Is

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Modified 5 Year Ago Kanika

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5 Years Ago

If The Roots Of The Equations X^2 - Bx + C = 0 And X^2 - Cx + B Differ By The Same Quantity, Then B + C Is Equal To

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5 Years Ago

The Suk Of The Fourth Powers Of The Roots Of The Equation

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5 Years Ago

If 3 Is A Root Of X^2 + Kx - 24 = 0, It Is Also A Root Of

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Modified 5 Year Ago

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5 Years Ago

If Alpha, Beta, Gamma Are Roots Of Equation X^3 + Ax^2 + Bx + C = 0, Then

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5 Years Ago

The Equation Formed By Decreasing Each Root Of

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5 Years Ago

The Set Of Values Of X Which Satisfy 5x + 2 < 3x + 8 And X+2/x-1 < 4, Is

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5 Years Ago

If 8, 2 Are The Roots Of X^2 + Ax + Alpha = 0 And 3, 3 Are The Roots Of

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Modified 5 Year Ago

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Atiksh 5 Years Ago

If The Roots Of The Equation 12x^2 - Mx + 5 = 0 Are In The Ratio 2 : 3 Then M =

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Modified 5 Year Ago Atiksh

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5 Years Ago

If X^2 + 2x + 2xy + My - 3 Has Two Rational Factors, Then The Value Of M Will Be

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Modified 5 Year Ago

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5 Years Ago

If A And B Are The Odd Integers, Then The Roots Of The Equation

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5 Years Ago

The Condition That X^3 - Px^2 + Qx - R = 0 May Have Two Of Its Roots Equal To Each Other But Opposite In Sign Is

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5 Years Ago

If Ax^2 + Bx + C = 0 And 2x^2 + 3x + 4 = 0 Have A Common Root Where A,b,c,epsilon N ( Set Of Natural Numbers), The Least Value Of A +b + C Is

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Modified 5 Year Ago

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5 Years Ago

If A < 0 Then The Inequality Ax^2 - 2x + 4 > 0 Has The Solution Represented By

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5 Years Ago

For What Value Of Lambda From The Following Sum Of The Squares Of The Roots Of

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Modified 5 Year Ago

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5 Years Ago

If Alpha, Beta Are The Roots Of X^2 - Ax + B = 0 And If

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Modified 5 Year Ago

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5 Years Ago

For What Value Of K Will The Equation

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Modified 5 Year Ago

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5 Years Ago

Aum Of Roots Is -1 And Sum Of Their Reciprocals Is 1/6, Then Equation Is

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Modified 5 Year Ago

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5 Years Ago

What Is The Sum Of The Squares Of Roots Of X^2 - 3x + 1 = 0 Equation Is

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Modified 5 Year Ago

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5 Years Ago

What Is The Sum Of The Squares Of Roots Of X^2 - 3x + 1 = 0 Equation Is

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Modified 5 Year Ago

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5 Years Ago

If (1+i) Is A Root Of The Equation X^2 - X + (1 - I) = 0, Then The Other Root Is

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Modified 5 Year Ago

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The Value Of M For Which The Equation

The Value Of K For Which The Quadratic Equation, Kx^2 + 1 = Kx + 3x - 11x^2 Has Real And Equal Roots Are

If The Roots Of 4x^2 + 5k = (5k +1)x Differ By Unity, Then The Negative Value Of K Is

If Alpha, Beta Are The Roots Of The Equation 6x^2 - 5x + 1 = 0. Then

If The Roots Of The Equation X^2 - 5x + 16 = 0 Are Alpha, Beta And The Roots Of Equation

If The Roots Of The Quadratic Equation X-m/mx+1 = X+n/ Nx +1 Are Reciprocal To Each Other, Then

If The Roots Of Equation X^2 + A^2 = 8x + 6a Are Real, Then

If Ax^2 + Bx + C = 0, Then X =

The Roots Of The Equation

If The Roots Of 4x^2 + Px + 9 = 0 Are Equal , Then Absolute Value Of P Is

If The Roots Of The Equations X^2 - Bx + C = 0 And X^2 - Cx + B Differ By The Same Quantity, Then B + C Is Equal To

The Suk Of The Fourth Powers Of The Roots Of The Equation

If 3 Is A Root Of X^2 + Kx - 24 = 0, It Is Also A Root Of

If Alpha, Beta, Gamma Are Roots Of Equation X^3 + Ax^2 + Bx + C = 0, Then

The Equation Formed By Decreasing Each Root Of

The Set Of Values Of X Which Satisfy 5x + 2 < 3x + 8 And X+2/x-1 < 4, Is

If 8, 2 Are The Roots Of X^2 + Ax + Alpha = 0 And 3, 3 Are The Roots Of

If The Roots Of The Equation 12x^2 - Mx + 5 = 0 Are In The Ratio 2 : 3 Then M =

If X^2 + 2x + 2xy + My - 3 Has Two Rational Factors, Then The Value Of M Will Be

If A And B Are The Odd Integers, Then The Roots Of The Equation

The Condition That X^3 - Px^2 + Qx - R = 0 May Have Two Of Its Roots Equal To Each Other But Opposite In Sign Is

If Ax^2 + Bx + C = 0 And 2x^2 + 3x + 4 = 0 Have A Common Root Where A,b,c,epsilon N ( Set Of Natural Numbers), The Least Value Of A +b + C Is

If A < 0 Then The Inequality Ax^2 - 2x + 4 > 0 Has The Solution Represented By

For What Value Of Lambda From The Following Sum Of The Squares Of The Roots Of

If Alpha, Beta Are The Roots Of X^2 - Ax + B = 0 And If

For What Value Of K Will The Equation

Aum Of Roots Is -1 And Sum Of Their Reciprocals Is 1/6, Then Equation Is

What Is The Sum Of The Squares Of Roots Of X^2 - 3x + 1 = 0 Equation Is

What Is The Sum Of The Squares Of Roots Of X^2 - 3x + 1 = 0 Equation Is

If (1+i) Is A Root Of The Equation X^2 - X + (1 - I) = 0, Then The Other Root Is

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