Find a quadratic polynomial whose sum and product of its zeroes respectively are 0 and√5 .
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Answer:
the quadratic polinomial is ⇒ x2 + √5 = 0
Step-by-step explanation:
Sol : α, β are zeros of the quadratic polynomial then sum and product of whose zeroes are 0 and √5 respectively. ∴ α + β = 0 αβ = √5. α, β are zeros of the quadratic polynomial then the equation is x2 -(α + β)x + αβ = 0 x2 -0x + √5 = 0 ⇒ x2 + √5 = 0
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α,β are zeros of the quadratic polynomial then sum and product of whose zeroes are 0 and √5 respectively.
∴ α+β=0 αβ =√5.
α,β are zeros of the quadratic polynomial then the equation is
x2(x square)-(α + β)x+αβ =0x2(x square)-0x+√5 = 0
⇒ x2(x square)+√5 = 0
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