Use the 1D & 2D Evaluation VIs to examine 1D and 2D functions given in symbolic form, where parameterization is allowed. You can numerically calculate extrema and partial derivatives.
Eval Formula String VI Eval Single-Variable Scalar VI Eval Single-Variable Array VI Eval Multi-Variable Scalar VI Eval Multi-Variable Array VI n dimension points.Eval Parsed Formula String VI Parse Formula String VI and fixes input values to calculate function values.Eval Formula Node VI Formula Node but with variables that can be entered on the front panel. Refer to Formula Parsing VIs in More Detail for more information on the differences between the Eval Formula Node VI and the Formula Node.Eval Parsed Formula Node VI Eval Formula Node VI and improves the run-time behavior of a program containing Eval Formula Node VIs at different locations.Eval y=f(x) VI formula at equidistant points in an interval.Eval y=f(x) Optimal Step VI formula .Eval y=f(a,x) VI Eval y=f(x) VI with the possibility of adding some parameters into the formula.Eval y=f(x1,x2) VI Eval y=f(a,x1,x2) VI Eval X-Y-Z(t1,t2) VI Eval X-Y-Z(a,t1,t2) VI Eval X-Y(t) VI Formulas . The t-values are chosen equidistantly in the interval.Eval X-Y(t) Optimal Step VI x = f (t ) and y = g (t ), where t runs over an interval.Eval X-Y(a,t) VI x , y ) coordinates of a curve by calculating the parametric function values of x = f (t ) and y = g (t ), where t runs over an interval.Eval Polar to Rect VI Eval Polar to Rect Optimal Step VI Eval Polar to Rect VI but with a significantly higher degree of accuracy. 