What equation describes the growth pattern of this sequence:
P = 5,25,35,55,65,85,95...
Heres the diferences:
5 (20) 25 (10) 35 (20) 55 (10) 65 ...
I have tried the P = Ax + B but it doesn work since the slope varies from 20 to 10.
Thanks!!
What equation describes the growth pattern of this sequence:
P = 5,25,35,55,65,85,95...
Heres the diferences:
5 (20) 25 (10) 35 (20) 55 (10) 65 ...
I have tried the P = Ax + B but it doesn work since the slope varies from 20 to 10.
Thanks!!
On
I found this guys: $$a(n) = \frac52(-3+(-1)^n+6n)$$ Its on OEIS.org. ( OEIS A084957 - multiples of $5$ whose GCD with $6$ is $1$.)
I would say :
$$P_n=10(n+E(\frac{n+1}{2}))+5 $$
Where $E(x)$ is the greatest integer which is less or equal to $x$.