Proof of Continuity – A split function with a rational function and a parameter – Exercise 6252 Post category:Continuity by Definition Post comments:0 Comments Exercise Given the function f(x)={3x2+x−4x−1,x≠1c,x=1f(x) = \begin{cases} \frac{3x^2+x-4}{x-1}, &\quad x\neq 1\\ c, &\quad x=1 \\ \end{cases}f(x)={x−13x2+x−4,c,x=1x=1 c parameter. For what value of c is the function continuous at point x = 1? Final Answer Show final answer c=7c=7c=7 Solution Coming soon… Share with Friends Read more articles Previous PostProof of Continuity – A split function with A quotient of functions with a square root and a parameter – Exercise 6250 Next PostProof of Continuity – A split function with an exponential function and a parameter – Exercise 6257 You Might Also Like Proof of Continuity – A split function with exponential and rational functions – Exercise 6245 July 5, 2019 Proof of Continuity – A split function with first degree polynomial functions – Exercise 6220 July 5, 2019 Proof of Continuity – A split function with a rational function – Exercise 6223 July 5, 2019 Proof of Continuity – A split function with an exponential function and a parameter – Exercise 6257 July 5, 2019 Proof of Continuity – A split function with exponential functions – Exercise 6230 July 5, 2019 Proof of Continuity – A split function with polynomial functions and a parameter – Exercise 5876 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
Proof of Continuity – A split function with exponential and rational functions – Exercise 6245 July 5, 2019
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