Let \(y = y(t)\) and \(z = z(t)\).
This tool numerically solves systems of first-order differential equations of the form
\(\frac{dy}{dt} = f_1(t, y, z)\), \(\frac{dz}{dt} = f_2(t, y, z)\).
You may use the following functions and constants:
Function names:
pow(t,a),
sin(t),
cos(t),
tan(t),
log(t),
exp(t),
abs(t),
asin(t),
acos(t),
atan(t),
sqrt(t)
Constants:
pi,
esay (Euler's number \(e\)),
LN2,
LN10,
Log2e,
Log10e
Use a decimal point for floating-point values (e.g., 1.0).