Calculating Limit of Function – A rational function – Exercise 5798 Post category:Calculating Limit of Function Post comments:0 Comments Exercise Evaluate the following limit: limx→∞(3x−1)20⋅(2x+3)10(2x−1)30\lim _ { x \rightarrow \infty} \frac{{(3x-1)}^{20}\cdot {(2x+3)}^{10}}{{(2x-1)}^{30}}x→∞lim(2x−1)30(3x−1)20⋅(2x+3)10 Final Answer Show final answer limx→∞(3x−1)20⋅(2x+3)10(2x−1)30=(32)20\lim _ { x \rightarrow \infty} \frac{{(3x-1)}^{20}\cdot {(2x+3)}^{10}}{{(2x-1)}^{30}}={(\frac{3}{2})}^{20}x→∞lim(2x−1)30(3x−1)20⋅(2x+3)10=(23)20 Solution Coming soon… Share with Friends Read more articles Previous PostCalculating Limit of Function – A rational function – Exercise 5793 Next PostCalculating Limit of Function – A quotient of functions with a square root – Exercise 5814 You Might Also Like Calculating Limit of Function – A quotient of functions with square roots – Exercise 6207 July 4, 2019 Calculating Limit of Function- A function with ln in the power of x to 0 from right – Exercise 6323 July 6, 2019 Calculating Limit of Function – A quotient of functions with a square root – Exercise 5925 June 30, 2019 Calculating Limit of Function – x in the power of a rational function to 1 – Exercise 6297 July 6, 2019 Calculating Limit of Function – A quotient of polynomials – Exercise 5951 June 30, 2019 Calculating Limit of Function – A quotient of functions with a third root – Exercise 5933 June 30, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Calculating Limit of Function – A quotient of functions with square roots – Exercise 6207 July 4, 2019
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