Integration of function

Related BrainMass Solutions

• Relating Transform of a Function and Transform of the Derivative

  Problem statement: What really makes Laplace transforms work for differential equations is the relationship between the transform of a function and the transform of the derivative of that function.

• Autocorrelation and Tao

  39242 Autocorrelation and Tao I have a question from my ECE 302 class regarding the mean of a random process given a particular autocorrelation function in terms of tao.

• Integration by parts question

  This shows how to use integration by parts for a given function.

• Sketching and Double Integration

  See sketch of the function in attached file.

• Continuous random variable

  of a variable (x), we estimate expected value and standard deviation of for another variable (y) which is related to variable of given density function.

• Derivative of the Function and Definite Integral

  With the integration by parts formula , we get since the integral of is . The derivative of the function is depicted.

• Application of Complex Inversion Integral Formula.

  13670 Find the Laplace Transform of the function F(t) = (1 - e^(-at))/a. Prove by the method of contour integration that F(t) is itself the Laplace Transform of the function arrived at.

• Probability density function for cost

  540209 Probability Density Function for Cost The actual cost of a system, X, in $50,000, is predicted by the probability density function f(x) = { 0.5 - |0.5-0.25x| for 0 <= x <= 4 and 0 otherwise 1. What is the expected cost to system? 2.

• Application of Complex Inversion Integral Formula (Bromwich)

  12296 Find the Laplace Transform of the function F(t) = (1 - e^(-at))/a. Prove by the method of contour integration that F(t) is itself the Laplace Transform of the function arrived at.

• Integration of the Weibull distribution

  202488 Integration of the Weibull distribution I am trying to integrate the attached function ( a version of Weibull distribution). I have the solution in Maple -- I think. But I cannot prove it.