limx →∞ ((2x + 3)^6 (3x - 5)^4)/((2x + 1)^10)

Name: limx →∞ ((2x + 3)^6 (3x - 5)^4)/((2x + 1)^10)
Uploaded: 2023-07-21T20:28:03-08:00
Duration: 27 s
Channel: Numerade
Description: limx →∞ ((2x + 3)^6 (3x - 5)^4)/((2x + 1)^10)

Question

Nicole Hoffman · Answer

This question wants me to find the limit as X approaches infinity. So it wants to limit as X app

Adi S · Answer

Given that limit x tends to infinity 4x cube minus 2x square plus 1 upon 3x cube minus 5 taking

Kathleen Carty · Answer

So we have a limit at infinity for this rational function. In this rational function, the degree

Aditya Sood · Answer

Welcome. We&#x27;re going to take the limit as x approaches negative 2 of x cubed minus x plus 5. So

Anurag Kumar · Answer

limit X approaches 1 of 3x square plus 4 upon x squared plus 5 so here in this question we have

Question

\lim_{x \to \infty} \frac{(2x + 3)^6 (3x - 5)^4}{(2x + 1)^{10}}

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