Revision as of 18:04, 20 January 2021 (view source) Bastet (talk \| contribs) m (→‎{{header\|Maple}}) ← Older edit		Revision as of 19:39, 20 January 2021 (view source) Bastet (talk \| contribs) m (→‎{{header\|Maple}}) Newer edit →
Line 2,187: Additionally, while it's not proved as is, we can see that the first values for an amount 10^k obey the following simple formula: <lang maple>~~ways3~~P:=kn->4/(310^~~(5k-~~9)n^5+65/10^(8n^4k-8)+112/10^(6n^3k-6)+805/10^(5n^2k-5)+635/33000*~~10^(k-3)~~n+1: for k from 2 to 8 do lprint(~~ways3~~P(10^k)) od;: 293 2103596 Line 2,197: 133339833445334138335450001 13333398333445333413833354500001</lang> The polynomial P(n) seems to give the correct number of ways iff n is a multiple of 100 (tested up to n=10000000). =={{header\|Mathematica}} / {{header\|Wolfram Language}}==

Count the coins (view source)