For a third degree monic polynomial, it is seen that the sum of roots are zero. What is the relation between the minimum angle to be rotated to have a Rolles point (‚âà√≠¬¨¬± in Radians) and the cyclic sum of the roots taken two at a time c$

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TuteeHUB · Accepted Answer

NA

TuteeHUB · Answer

‚âà√≠¬¨¬± = ‚âà√¨‚àö√ë‚Äö√Ñ√∂‚àö√ñ‚àö√´180 * tan-1(c)

TuteeHUB · Answer

Can never have a Rolles point

TuteeHUB · Answer

‚âà√≠¬¨¬± = tan-1(c)

TuteeHUB · Answer

‚âà√≠¬¨¬± = 180‚Äö√Ñ√∂‚àö√ñ‚àö√´‚âà√¨‚àö√ë tan-1(c).

1.	For a third degree monic polynomial, it is seen that the sum of roots are zero. What is the relation between the minimum angle to be rotated to have a Rolles point (‚âà√≠¬¨¬± in Radians) and the cyclic sum of the roots taken two at a time c$
A.	‚âà√≠¬¨¬± = <sup>‚âà√¨‚àö√ë</sup>‚Äö√Ñ√∂‚àö√ñ‚àö√´<sub>180</sub> * tan<sup>-1</sup>(c)
B.	Can never have a Rolles point
C.	‚âà√≠¬¨¬± = tan<sup>-1</sup>(c)
D.	‚âà√≠¬¨¬± = <sup>180</sup>‚Äö√Ñ√∂‚àö√ñ‚àö√´<sub>‚âà√¨‚àö√ë</sub> tan<sup>-1</sup>(c).
Answer» E.

For a third degree monic polynomial, it is seen that the sum of roots are zero. What is the relation between the minimum angle to be rotated to have a Rolles point (‚âà√≠¬¨¬± in Radians) and the cyclic sum of the roots taken two at a time c$

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