Ask a New Question
Search
Asked by
bob
Find a function f which satisfies the integral equation
Int(bounded from 0 to x) t*f(t)dt = Int(bounded from x to 0)(t^2+1)*f(t)dt +x
Answers
Answers
Answered by
Mgraph
Differentiating the equation:
x*f(x)=-(x^2+1)*f(x)+1
f(x)=1/(x^2+x+1)
Related Questions
Related
What conditions must be satisfied by the vectors "u" and "v" for the following to be true? a) |u...
What conditions must be satisfied by vectors u and v for this to be true? |u + v| >|u - v|
Suppose that y = f (t) satisfies the differential equation dy/dt=y(2−y) and initial condition f (0) =...
Write the equation that satisfies the parameters: two times the sum of a number and 24 equals the di...
Write the equation that satisfies the parameters: three times the difference of a number and 10 equ...
Write the equation that satisfies the parameters: three times the difference of a number and 10 equ...
Write the equation that satisfies the parameters: three times the difference of a number and 10 equ...