Line integral of a vector field over a intersection of a cylinder and a plane

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I need help calculating the line integral of this vector conservative field

$F(x,y,z)=(2xyz^2, x^2z^2+zcos(yz), 2x^2yz+ycos(yz))$

Compute

$\oint_{c}^{} Fds$

Where C is the intersection of the cylinder $\frac{x^2+y^2}{25}=1$ and the plane x+z=2.