id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
bibechana-13309	Gulzar, MH; Manzoor, AW	Generalizations of some Enestrom-Kakeya type results	2015	8	.pdf	application/pdf	2326	81	74	 kkk in Theorem 1 we get Theorem G. Taking 0,1,1, 02121   andkkk in Theorem 1, we get Theorem E. Taking 01,,, 02121   andnkkk in Theorem 1 we get Theorem F of Liman et al. If for some positive integers n, and for some real numbers 1,10,10 21  k , ,............ ,............ 02111 2 2 1 1 1 01111 2 2 1 1 1                 kkkkk kkkkk n n n n n n n n n n n n then all the zeros of )(zP lie in  )()1()1()()( 1 1 0002010201   nn na kz nn n j jj n j jjk      )()()1( .	cache/bibechana-13309.pdf	txt/bibechana-13309.txt