Yes, I'm serious. n = Any number will make sure that it won't reach 10.

-♾️. Technically it's true, right? (Yes, generally variables can only be real numbers, which excludes infinity)

as n approaches -infinity, 2^n approaches 0 but won't actually reach it

but in scratch you can do

((10) - ((5) * ([e ^ v] of (((-1) / (0)) * ([ln v] of (2)::operators)))))

and get the value 10

this is due to the rules of ieee 754 which most programming languages use

Can we make another function never reaches 120, and more?

Belankt294842 wrote:

Can we make another function never reaches 120, and more?

Yes, there are many such functions. For example, you can simply replace 10 in your original formula with 120.

Maximouse wrote:

Belankt294842 wrote:

Can we make another function never reaches 120, and more?

Yes, there are many such functions. For example, you can simply replace 10 in your original formula with 120.

Also, f(x) = {some constant not equal to 120}, g(x) = [x + 1]^2 + 120.1 if ur constrained to real x, etc.
(used g(x) bc f(x) was filtered)

120-5*2^n

By the time n=-99 your already this close 9.9999999999999999999999999999921113909477898819365687074336935476097534934666969952431622915603481085