_Chilling_
Epic Pika
- Joined
- Mar 9, 2025
- Messages
- 144
- Points
- 34
Just reply with anything u feel like
The given function is


f(x)=limn→∞(x+nn)(n!(x2+n2)(x2+n24)...(x2+n2n2))x/nf of x equals limit over n right arrow infinity of open paren the fraction with numerator x plus n and denominator n end-fraction close paren open paren the fraction with numerator n exclamation mark and denominator open paren x squared plus n squared close paren open paren x squared plus the fraction with numerator n squared and denominator 4 end-fraction close paren point point point open paren x squared plus the fraction with numerator n squared and denominator n squared end-fraction close paren end-fraction close paren raised to the x / n power
The given function is


f(x)=limn→∞(x+nn)(n!(x2+n2)(x2+n24)...(x2+n2n2))x/nf of x equals limit over n right arrow infinity of open paren the fraction with numerator x plus n and denominator n end-fraction close paren open paren the fraction with numerator n exclamation mark and denominator open paren x squared plus n squared close paren open paren x squared plus the fraction with numerator n squared and denominator 4 end-fraction close paren point point point open paren x squared plus the fraction with numerator n squared and denominator n squared end-fraction close paren end-fraction close paren raised to the x / n power