Assume you want to know what is the formula of the gradient of the function in multivariable calculus.
Let F be a scalar field function in n-dimension. Then, the gradient of a function is:
∇F = <fx1 , fx2, ... , fxn>
In the 3-dimensional Cartesian space:
∇F = <fx, fy, fz>
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In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.In Excel an expression is a simple formula and would not have complex parts or complicated functions in it.
Euler published the formula, which relates complex exponentials to trigonometric functions in 1748. See related link.
Formula
For some functions the answer is relatively straightforward and you have a formula. For other functions, it may be possible, using numerical methods, to calculate the area under the function's curve. This will be a numerical answer to the problem under specific boundary conditions.
There are infinitely many types of functions. For example: Discrete function, Continuous functions, Differentiable functions, Monotonic functions, Odd functions, Even functions, Invertible functions. Another way of classifying them gives: Logarithmic functions, Inverse functions, Algebraic functions, Trigonometric functions, Exponential functions, Hyperbolic functions.