x+3/7 ‐ 2x‐5/3=3x‐5/5 ‐25
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1
Step-by-step explanation:
If roots of the quadratic equation \bf 2x^2-6x+3=02x
2
−6x+3=0 are \bf \alpha \:,\:\betaα,β
Then prove that
\Large{\sf \dfrac{\alpha}{\beta}+\dfrac{\beta}{\alpha}+5\left(\dfrac{1}{\alpha}+\dfrac{1}{\beta}\right)+2\alpha\beta=17}
β
α
+
α
β
+5(
α
1
+
β
1
)+2αβ=17
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