Combination of two "machines" is a situation that could be represented by f x.
Yes, if you accept that the definition of the exponential function f is given by the two statements (1) f(0)=1, and (2) f'(x)=f(x) for all real x, then you have from differential equations that the function is represented by a power series $f(x)=sum_{k=0}^\infty \frac{x^k}{k!}$. If you accept that this means that f(x) is everywhere positive, then you have that f is monotone (increasing), which implies that it is one-to-one by the mean value theorem.
f(x) = ...f is the name of the function, and x is the variable. I guess you could say x is the root of the function, because it is what the function relies on.
f f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f ff f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f f
A polynomial is a function which can take the form: f(x) = sum(a_n * x^n) where n is a nonnegative integer. 0 is the constant function which can be represented in the form above by taking a_n = 0 for all n.
In algebra the equation of the line can be represented by y = m x+ c. Here , in the above equation y= 5 x -15. The intercept here is -15 .
F is represented by Foxtrot.
G
He represented Massachusetts.
8 furlongs in a mile
If f(t) is some function of t (time), then the rate of change, with respect to time, is represented by f'(t). This is equal to the limit, as dt tends to zero, of {f(t+dt)-f(t)}/dt : if the limit exists.
so that the united states could fight in any situation...
The period (T) of a circle is represented by the equation: T=1/F, where F is the frequency.
What phrase did Sam Houston describe Stephen F. Austin
No such situation exists. The exasperatingly complex and interwoven Cellular World cannot allow such discrepancies to exist. There is an applicable Answer, (such as comparing Met & f-Met) but not to this Q'n. HFY Here for you.
Illogical, Lonely, Ambitious, Wealthy, Determined
Faithfull
f