1 1 vote Combinatory generating-functions + – Aditya Bahuguna 1.4k views answer comment Share Follow Print See all 8 Comments 8 8 Comments reply Manu Thakur commented Jan 5, 2018 reply Follow flag x(1 + x + x^2 + ....+ x^4) x^2( 1 + x + x^2+ ...)^5 (1-x^5)/(1-x)* 1/(1-x)^5 = 1-x^5 *(1/(1-x)^6) find coefficient of x^17 answer will be 22C17 - 17C12 0 0 replyShare sumit goyal 1 commented Jan 5, 2018 reply Follow flag it should be x^10 ( 1 + x + x^2+ ...)^5 not x^2( 1 + x + x^2+ ...)^5 after taking out common 0 0 replyShare Pawan Kumar 2 commented Jan 5, 2018 reply Follow flag Manu Thakur Sir shouldn't ,x10 should be coming out from second expression? 0 0 replyShare Pawan Kumar 2 commented Jan 5, 2018 reply Follow flag I'm getting 185 0 0 replyShare Balaji Jegan commented Jan 5, 2018 i edited by Balaji Jegan Jan 5, 2018 reply Follow flag 2751? 0 0 replyShare Manu Thakur commented Jan 5, 2018 reply Follow flag sorry, i didn't see the power 5. let me correct my comment. 0 0 replyShare Manu Thakur commented Jan 5, 2018 reply Follow flag x(1 + x + x^2 + ....+ x^4) x^10( 1 + x + x^2+ ...)^5 (1-x^5)/(1-x)* 1/(1-x)^5 = 1-x^5 *(1/(1-x)^6) find the coefficient of x^9 answer will be 14C9 - 9C4. 1 1 replyShare Lakshman Bhaiya commented Oct 5, 2018 reply Follow flag @Manu Thakur So, the answer will be 1876?? 1 1 replyShare Please log in or register to add a comment.
0 0 votes x(1 + x + x^2 + ....+ x^4) x^10( 1 + x + x^2+ ...)^5 (1-x^5)/(1-x)* 1/(1-x)^5 = 1-x^5 *(1/(1-x)^6) find the coefficient of x^9 answer will be 14C9 - 9C4. DeadMann answered Oct 12, 2022 DeadMann comment Share Follow 0 reply Please log in or register to add a comment.