Evaluate the double integral of (dy dx) / (1+x^2+y^2) over the limits y = (0 to sqrt(1+x^2) and x = (0 to 1)
Problem
Question
Evaluate the double integral of (dy dx) / (1+x^2+y^2) over the limits y = (0 to sqrt(1+x^2) and x = (0 to 1)
Double Integral Problems
- Evaluate double Integral of xy dy dx over the limits y=(x, sqrt(x)) and x=(0,1)
- Evaluate double Integral of (x^2 +y^2) dy dx over the limits y=(x, sqrt(x)) and x=(0,1)
- Evaluate the double integral of xy dy dx over the limits for y= (x^2 to 2-x) and x=(0 to 1)
- Evaluate the double integral of (dy dx) / (1+x^2+y^2) over the limits y = (0 to sqrt(1+x^2) and x = (0 to 1)
Triple Integral Problems
- Evaluate triple Integral of (x^2 + y^2 + z^2) dz dy dx over the limits z=(-a,a), y=(-b,b) & x=(-c,c)
- Evaluate triple Integral of xyz dz dy dx over the limits z=(0 to sqrt(1-x^2-y^2)), y=(0 to sqrt(1-x^2)) and x=(0 to 1)
- Evaluate triple Integral of (x+y+z) dy dx dz over the limits y=(x-z to x+z), x=(0 to z) & z=(-1 to 1)
- Evaluate triple Integral of r dr d (theta) dz over the limits z=(0 to (a^2-r^2)/a), theta=(0 to asin(theta)) and r=(0 to pi/2)
- Evaluate triple Integral of e^(x+y+z) dz dy dx over the limits z=(0 to x+logy), y=(0 to x) and x=(0 to log 2)