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f(t)=$100$($1$.$1$)^{$3$t} Which of the following is an equivalent form of the function $$f$$ in which the exponent is $$t$$ ? Choose $1$ answer: Choose $1$ answer: (Choice A) $$f(t)=100(1.331)^t$$ A $$f(t)=100(1.331)^t$$ (Choice B) $$f(t)=100(3.3)^t$$ B $$f(t)=100(3.3)^t$$ (Choice C) $$f(t)=100(4.1)^{t}$$ C $$f(t)=100(4.1)^{t}$$ (Choice D) $$f(t)=300(1.1)^{t}$$ D $$f(t)=300(1.1)^{t}$$