1.Let λ≠0\lambda \neq 0λ=0 be a real number. Let α,β\alpha, \betaα,β be the roots of the equation 14x2−31x+3λ=014x^2 - 31x + 3\lambda = 014x2−31x+3λ=0 and α,γ\alpha, \gammaα,γ be the roots of the equation 35x2−53x+4λ=035x^2 - 53x + 4\lambda = 035x2−53x+4λ=0. Then 3βλ\frac{3\beta}{\lambda}λ3β and 4γλ\frac{4\gamma}{\lambda}λ4γ are the roots of the equation:a.7x2+245x−250=07x^2 + 245x - 250 = 07x2+245x−250=0b.7x2−245x+250=07x^2 - 245x + 250 = 07x2−245x+250=0c.49x2−245x+250=049x^2 - 245x + 250 = 049x2−245x+250=0d.49x2+245x+250=049x^2 + 245x + 250 = 049x2+245x+250=0Login to continueOnly logged in users canattempt or see the solution.
