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Solving Inequalities

(1,5,35), (7,...

Question

(1,5,35), (7,5,5), (1, lambda,7) and (2 lambda, 1,2) are coplanar, then the sum of all possible values (1) 39/5 (2) 44/5 (3) -39/5 (4) -44/5

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(1, 5, 35), (7, 5, 5), (1, λ, 7)

(2 λ, 1, 2)

are coplanar, then the sum of all possible values of

λ

Q. The set of possible values of

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x^{2} - (λ^{2} - 5 λ + 5) x + (2 λ^{2} - 3 λ - 4) = 0

has roots whose sum and product are both less than

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Q. The set of possible values of

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x^{2} - (λ^{2} - 5 λ + 5) x + ({2 λ}^{2} - 3 λ - 4) = 0

has roots whose sum and product are both less then

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Q. The set of possible values of

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x^{2} - (λ^{2} - 5 λ + 5) x + (2 λ^{2} - 3 λ - 4) = 0

has roots , whose sum and product are both less than

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Q. If the root of

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differ by unity, then the sum of the possible values of

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