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if you mean f(mushrooms) then use whatever function on the variable or variable mushrooms.

if you mean the function mushrooms, then i have no idea as i would assume there is no standard function mushrooms.

Q: What is the functions f mushrooms?

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Some examples of periodic functions include sine and cosine functions, square wave functions, and sawtooth wave functions. These functions repeat themselves over a given interval, called the period, and have the same values at regular intervals.

Yes. It is one of the trigonometric functions called ODD functions, wherein: f(-x) = - f(x) On the other hand, for EVEN functions, like the cosine function: f(-x) = f(x)

In mathematics it is possible to have functions of functions, and functions of functions of functions and so on.So if f is a function of function g of a variable x, which may be written as f(g(x)) then g is the inner function.Thus in the function sin(3x2+5), the inner function is (3x2+5). Inner functions are particularly important in calculus (differentiation and integration).

f(x) and g(x) are generic names of functions - sort of variables that represent functions instead of numbers. That means they don't always stand for the same specific function. How such functions are alike and different depends on what the specific functions are.

Inverse functions are two functions that "undo" each other. Formally stated, f(x) and g(x) are inverses if f(g(x)) = x. Multiplication and division are examples of two functions that are inverses of each other.

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Yes, mushrooms use energy in the form of carbohydrates, which they obtain through the process of decomposition and breaking down organic matter. This energy is used for growth, reproduction, and maintenance of cellular functions within the mushroom.

Some examples of periodic functions include sine and cosine functions, square wave functions, and sawtooth wave functions. These functions repeat themselves over a given interval, called the period, and have the same values at regular intervals.

Yes. It is one of the trigonometric functions called ODD functions, wherein: f(-x) = - f(x) On the other hand, for EVEN functions, like the cosine function: f(-x) = f(x)

mushrooms are decomposers and they feed of the dead plant matter that you'd find all over.

f and g are inverse functions.

Even polynomial functions have f(x) = f(-x). For example, if f(x) = x^2, then f(-x) = (-x)^2 which is x^2. therefore it is even. Odd polynomial functions occur when f(x)= -f(x). For example, f(x) = x^3 + x f(-x) = (-x)^3 + (-x) f(-x) = -x^3 - x f(-x) = -(x^3 + x) Therefore, f(-x) = -f(x) It is odd

There are 27 possible functions.

In mathematics it is possible to have functions of functions, and functions of functions of functions and so on.So if f is a function of function g of a variable x, which may be written as f(g(x)) then g is the inner function.Thus in the function sin(3x2+5), the inner function is (3x2+5). Inner functions are particularly important in calculus (differentiation and integration).

A. F. Nikiforov has written: 'Special functions of mathematical physics' -- subject(s): Mathematical physics, Quantum theory, Special Functions

f(x) and g(x) are generic names of functions - sort of variables that represent functions instead of numbers. That means they don't always stand for the same specific function. How such functions are alike and different depends on what the specific functions are.

F. Brackx has written: 'Clifford analysis' -- subject(s): Clifford algebras, Harmonic functions, Holomorphic functions, Theory of distributions (Functional analysis)

There are many families of functions or function types that have both increasing and decreasing intervals. One example is the parabolic functions (and functions of even powers), such as f(x)=x^2 or f(x)=x^4. Namely, f(x) = x^n, where n is an element of even natural numbers. If we let f(x) = x^2, then f'(x)=2x, which is < 0 (i.e. f(x) is decreasing) when x<0, and f'(x) > 0 (i.e. f(x) is increasing), when x > 0. Another example are trigonometric functions, such as f(x) = sin(x). Finding the derivative (i.e. f'(x) = cos(x)) and critical points will show this.