f(x)=cos(sin(x2)) [u(v)]' = u'(v) * v' so f'(x) = cos'(sinx(x2)) * sin'(x2) * (x2)' f'(x) = -sin(sin(x2)) * cos(x2) * 2x = -2x sin(sin(x2)) cos(x2)
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g(x) = x/2
It depends on whether fx denotes frequency times variable value or the probability generating function for the variable x.
If it were written in a book of some sort, fx or f(x) is read aloud as "f or x". "f" is a function of some variable, "x". By function it means something happens to x e.g. x2 or 3x+4.
f(x)=cos(sin(x2)) [u(v)]' = u'(v) * v' so f'(x) = cos'(sinx(x2)) * sin'(x2) * (x2)' f'(x) = -sin(sin(x2)) * cos(x2) * 2x = -2x sin(sin(x2)) cos(x2)
It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.It is the function toolbar. The fx is a mathematical way of representing functions.
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What_is_the_area_bounded_by_the_graphs_of_fx_and_gx_where_fx_equals_xcubed_and_gx_equals_2x-xsquared
[fx] is a function of x, it usually used in graphs.
g(x) = x/2
You need to clarify the function AND provide an interval.
5x lolzz 8)
f(t) = t^2 + t F(t) = (1/3)t^3 + (1/2)t^2 ---- g(x) = 2sin(2x) G(x) = -cos(2x) ---- h(x) = 5x H(x) = (5/2)x^2 ---- p(x) = cos(x) + cos(2x) P(x) = sin(x) + (1/2)sin(2x) ---- q(x) = e^x Q(x) = e^x
f(x) = √(2x -3) f(x) = (2x - 3)^(1/2) f'(x) = (1/2)[(2x - 3)^(1/2 - 1)](2) f'(x) = (2x - 3)^(-1/2) f'(x) = 1/[(2x - 3)^(1/2)] f'(x) = 1/√(2x -3)
True
f(x) is the same thing as y= example: f(x)=2x+3 OR y=2x+3