If the roots of the equationxn − pxn−1 + qxn−2 ........... − (10n)n = 0 are real (n is odd positive integer), then the minimum value of p and q is a and b.The value of a + b when n = 601 is___ (approximately)

If the roots of the equationxn − pxn−1 + qxn−2 ........... − (

1.	If the roots of the equationxn − pxn−1 + qxn−2 ........... − (10n)n = 0 are real (n is odd positive integer), then the minimum value of p and q is a and b.The value of a + b when n = 601 is___ (approximately)
Answer» $I f t h e r o o t s o f t h e e q u a t i o n x^{n} - p x^{n - 1} + q x^{n - 2} . . . . . . . . . . . - (\frac{10}{n})^{n} = 0 a r e r e a l (n i s o d d p o s i t i v e i n t e g e r), t h e n t h e m i n i m u m v a l u e o f p a n d q i s a a n d b . T h e v a l u e o f a + b w h e n n = 601 i s$ ___ (approximately)

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If the roots of the equationxn − pxn−1 + qxn−2 ........... − (10n)n = 0 are real (n is odd positive integer), then the minimum value of p and q is a and b.The value of a + b when n = 601 is___ (approximately)

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