In the present paper we consider the polynomials of the type qn (x) = (x+1)n P (x)+xn Q (x), where P (x) and Q(x) are nonconstant polynomials with real coefficients of degree m such that is a finite positive number. We investigate the number of real zeros of qn(x) when n→ ∞.
Author(s) Details:
Diko Souroujon,
University of Economics - Varna, 'Knyaz Boris I', 77, Varna 9002,
Bulgaria.
Teodora Zapryanova,
University
of Economics - Varna, 'Knyaz Boris I', 77, Varna 9002, Bulgaria.
Please see the link here: https://stm.bookpi.org/RATMCS-V9/article/view/13462
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