Let f(x) = lim x →∞ ∑ tan(x/2^r+1) + tan^3(x/2^r+1)/1-tan^2(x/2^r+1). Then limx →0 e^x-e^f(x)/(x-

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Download lagu Let f(x) = lim x →∞ ∑ tan(x/2^r+1) + tan^3(x/2^r+1)/1-tan^2(x/2^r+1). Then limx →0 e^x-e^f(x)/(x- secara gratis hanya untuk keperluan promosi. Dukung artis favorit kamu dengan membeli musik original di iTunes atau platform resmi lainnya.

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Let f(x)=lim n→∞ sum r=0 to n(tan(x/2^(r+1))+tan³(x/2^(r+1))/1-tan²(x/2^(r+1))) Then limx→0(e^x-e^f Let f(x)=lim n→∞ sum r=0 to n(tan(x/2^(r+1))+tan³(x/2^(r+1))/1-tan²(x/2^(r+1))) Then limx→0(e^x-e^f
Let f(x) = lim n tends to infinity sigma r = 0 to r =n ((tan(x/2^(r+1) )+〖tan〗^3 (x/2^(r+1) ))/(1- Let f(x) = lim n tends to infinity sigma r = 0 to r =n ((tan(x/2^(r+1) )+〖tan〗^3 (x/2^(r+1) ))/(1-
f(x)= lim n tends sigma(tan(x/2^r+1)+tan^3(x/2^r+1)/1-tan^2(x/2^r+1)),then lim e^x- e^f(x)/(x-f(x))= f(x)= lim n tends sigma(tan(x/2^r+1)+tan^3(x/2^r+1)/1-tan^2(x/2^r+1)),then lim e^x- e^f(x)/(x-f(x))=
Let f(x)= lim n-----0s sigma n,r=0(tanx/2^r+1)+tan^3(x/2^r+1)/1-tan^2(x/2^r+1).Then lim----= Let f(x)= lim n-----0s sigma n,r=0(tanx/2^r+1)+tan^3(x/2^r+1)/1-tan^2(x/2^r+1).Then lim----=
Let f(x) = lim n tends to infinity sigma r = 0 to r =n ((tan(x/2^(r+1) )+〖tan〗^3 (x/2^(r+1) ))/(1 Let f(x) = lim n tends to infinity sigma r = 0 to r =n ((tan(x/2^(r+1) )+〖tan〗^3 (x/2^(r+1) ))/(1
Let f(x)=lim n→∞ sum r=0 to n(tan(x/2^(r+1))+tan³(x/2^(r+1))/1-tan²(x/2^(r+1))) Then limx→0(e^x-e^f Let f(x)=lim n→∞ sum r=0 to n(tan(x/2^(r+1))+tan³(x/2^(r+1))/1-tan²(x/2^(r+1))) Then limx→0(e^x-e^f
Let f(x)=limn→∞ ∑r=0n tan⁡x/2r+1+tan3⁡x/2r+11-tan2⁡x/2r+1. Then limx→0 ex-ef(x)(x-f(x)) is equal to Let f(x)=limn→∞ ∑r=0n tan⁡x/2r+1+tan3⁡x/2r+11-tan2⁡x/2r+1. Then limx→0 ex-ef(x)(x-f(x)) is equal to
Q) Let 𝑓(𝑥)=lim(𝑛→∞) ∑129_(𝑟=0)^𝑛(tan(𝑥/2^(𝑟+1) )+tan^3 (𝑥/2^(𝑟+1) ))/(1−tan^2 (𝑥/2^(𝑟+1) ) )) _ Q) Let 𝑓(𝑥)=lim(𝑛→∞) ∑129_(𝑟=0)^𝑛(tan(𝑥/2^(𝑟+1) )+tan^3 (𝑥/2^(𝑟+1) ))/(1−tan^2 (𝑥/2^(𝑟+1) ) )) _