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Function "f" depends on "x", and function "g" depends on function "f".

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8y ago

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Which of the following will form the composite function GFx shown below?

F(x) = + 1 and G(x) = 3x


Which of the following will form the composite function GFx shown below GFx equals x - 53 plus x - 5?

58


In the function G Fx G depends on F and F depends on x?

true


GFx is always equal to FGx?

Oh, dude, it's like a math riddle! Technically, GFx and FGx are equal because of the commutative property of multiplication. So yeah, GFx = FGx, but like, does it really matter in the grand scheme of things? Just go with it and move on, man.


In the function G F x G depends on F and F depends on x?

true


What are some easy song for flute?

There is hot cross buns which is the following:b-a-gb-a-gg-g-g-ga-a-a-ab-a-gAnd there is also Aluetag-a-b-ba-g-a-b-g-gg-a-b-ba-g-a-b-gAnd the only other I know is Bounceb-g-bb-g-ba-ag-g-a-ab-a-gHope this helped!


Which is the best describes the meaning of the function notation g(y)?

It means that there is a function - which is here named with the generic name "g"; it might be any function - and that this function depends on variable "y".


Which of the following will form the composite function gfx shown below gfx?

G(F(x)) =~F(x) = and G(x) = 1F(x) = + 1 and G(x) = 3xF(x) = x + 1 and G(x) =orF(x) = 3x and G(x) = + 1-F(x) = x+ 1 and G(x) =G(F(x)) = x4 + 3~F(x) = x and G(x) = x4F(x) = x + 3 and G(x) = x4F(x) = x4 and G(x) = 3orF(x) = x4 and G(x) = x+ 3-It's F(x) =x4 andG(x) = x+ 3G(F(x)) =4sqrt(x)F(x) = sqrt(x) and G(x) = 4x


What is the domain of the composite function GFX equals 2-x?

Given the function g(f(x)) = 2-x, you can find the domain as you would with any other function (i.e. it doesn't matter if it's composite). The output, however, has to be a real number. With this function, the domain is all real numbers. If you graph it, you see that the function is defined across the entire graph, wherever you choose to plot it.


In the function G(F(x)) F depends on G and G depends on x?

In the function G(F(x)), F is a function that relies on G, creating a circular dependency where G's output influences F's behavior. Simultaneously, G itself is dependent on the input x, indicating that changes in x will affect G's output. This interdependence can lead to complex relationships and potentially recursive behavior, depending on how F and G are defined. Care must be taken to ensure that such dependencies do not lead to infinite loops or undefined outcomes.


If the function g is the inverse of the function f, then f(g(x))=?

= x


What function is g(-3) and g(5)?

g(-3) and g(5) are not functions but the values of the function g(x) at the points x = -3 and x = 5.