#2 Measure Your Calibre

Algebra Level 5

x2016+(2016!+1!)x2015+(2015!+2!)x2014++(1!+2016!)=0x^{2016} + (2016!+1!)x^{2015} + (2015!+2!)x^{2014} + \cdots + (1!+2016!) = 0

Find the number of integer solutions to the equation above.

Notation: !! is the factorial notation. For example, 8!=1×2×3××88! = 1\times2\times3\times\cdots\times8 .


Other problems: Check your Calibre

×

Problem Loading...

Note Loading...

Set Loading...