Definite Integral – Split function on finite interval – Exercise 6448 Post category:Definite Integral Post comments:0 Comments Exercise Given f(x)={4x2,1≤x≤23x,2<x<30,x≥3,x<1f(x) = \begin{cases}4x^2, &\quad 1\leq x\leq 2\\ 3x, &\quad 2<x<3\\ 0, &\quad x\geq 3, x<1\\ \end{cases}f(x)=⎩⎪⎪⎨⎪⎪⎧4x2,3x,0,1≤x≤22<x<3x≥3,x<1 Evaluate the integral ∫−35xf(x)dx\int_{-3}^5 xf(x) dx∫−35xf(x)dx Final Answer Show final answer ∫−35xf(x)dx=34\int_{-3}^5 xf(x) dx=34∫−35xf(x)dx=34 Solution Coming soon… Share with Friends Read more articles Previous PostDefinite Integral – Split function on finite interval – Exercise 6444 Next PostDefinite Integral – A rational function with absolute value on symmetric interval – Exercise 6601 You Might Also Like Definite Integral – Finding area between two functions and an asymptote – Exercise 5492 May 25, 2019 Definite Integral – A quotient of exponential functions on a symmetric interval – Exercise 6439 July 8, 2019 Definite Integral – An exponential function on a finite interval – Exercise 6421 July 8, 2019 Definite Integral – A quotient of functions on a finite interval – Exercise 6412 July 8, 2019 Definite Integral – A quotient of functions with a root on a finite interval – Exercise 6425 July 8, 2019 Definite Integral – A polynomial in absolute value on a finite interval – Exercise 6436 July 8, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Definite Integral – A quotient of exponential functions on a symmetric interval – Exercise 6439 July 8, 2019
Definite Integral – A quotient of functions with a root on a finite interval – Exercise 6425 July 8, 2019
