To solve the problem I used Vieta's formulas.
The roots r1 , r2 of the quadratic polynomial P(x)=ax2+bx+c satisfy r1+r2=-(b/a), r1*r2=c/a
If a=1, then b= -(r1+r2)=-(7-2/3)=-(6+1/3), c=r1*r2=7*(-2/3)=-14/3.
Answer: x2-(6+(1/3))x-14/3=0
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