We have been taught that linear functions, usually expressed in the form y=mx+b, when given a input of 0,1,2,3, etc..., you can get from one output to the next by adding some constant (in this case, 1). Input 0 1 2 Output 1 2 3 But with exponential functions (which are usually expressed in the form y=a⋅*b^x), instead of adding a constant, you multiply by a constant. (In this case, 2) Input 0 1 2 3 Output 1 2 4 8 We can keep going, can't we? Input 0 1 2 3 4 Output 1 2 4 16 256

Find the local maximum and minimum values and saddle points of the function. If you have three-dimensional graphing software, graph the function with a domain and viewpoint that reveal all the important aspects of the function
$f(x,y)=x^3-6xy+8y^3$

$\frac{1}{\sec <!--\; \; -->(x)}$ in derivative?

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