If `alpha!= beta` but `alpha^2 = 5alpha-3, beta^2 = 5beta - 3`, then find the equation whose roots are `alpha/beta and beta/alpha`. - Sarthaks eConnect

If `alpha!= beta` but `alpha^2 = 5alpha-3, beta^2 = 5beta - 3`, then find the equation whose roots are `alpha/beta and beta/alpha`.
A. `3 x^(2) + 19 x + 3 = 0`
B. `3 x^(2) - 19 x + 3 = 0`
C. `3 x^(2) - 19 x - 3 = 0`
D. `x^(2) - 16 x + 1 = 0`

If `alpha!= beta` but `alpha^2 = 5alpha-3, beta^2 = 5beta - 3`, then find the equation whose roots are `alpha/beta and beta/alpha`.

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