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Given f(x)and g(x)-2+ x, find the dom ain for (fog)(x) (-00, 2)U(2,co) (-00.00)
need help asap please
Given the following functions: f(u) =tan(u) and g(2) = x. Find: f(g(x)) = f'(u) = f'(g(x)) = ( g'(x) = (fog)'(x) = 0
Let U ⊆ R^n be open (not necessarily bounded), let f, g : U → R
be continuous, and suppose that |f(x)| ≤ g(x) for all x ∈ U. Show
that if
exists, then so does
.
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Given that f(x) = 4x + 3 and g(x)=x*, find (fog)(-4). (fog)(-4)=
(a) Thegraphof f(x)=x^2 -x ontheinterval [0,2] is shown. Sketch
the graph of g(x) = |x^2 - x|
on [0,2] on the axes.
(b) The velocity function is v(t) = t^2 -t (in meters per
second) for a particle moving along a line 0
t
2 .
Find the displacement of the particle and the total distance
travelled by the particle on 0
t
2 .
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Real Analysis: Define f: [0,1] -->
by f(x) = {0, x
[0,1] ; 1, x
[0,1]\
}
(a) Identify U(f) = inf{U(f, P): P
(a,b)}
(b) Prove or disprove that f is Darboux Integrable.
Thanks in advance!
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For the given functions, find (fog)(x) and (g of)(x) and the domain of each. f(x) = 2x + 1, g(x) = √x
Find the unique
function f(x) satisfying the following
conditions:
f′(x)=2x
f(0)=4
f(x)=
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Given f(x) = m +3 and g(x) =, find the following. a) (fog)(x) Preview b) the domain of (fog)(x) in interval notation Preview
Find fog and go f. f(x) = x5, g(x) = x (a) fog 1.25 х (b) gof 1.25 X Find the domain of each function and each composite function. domain off domain of g domain of fog domain of g of
Find an equation of the tangent plane to the surface f (x, y) =
x tan y at the point (2,
/4, 2).
a. x - 4y - z =
b. None of these
c. x + 4y - z = -
d. -x + 4y - z =
e. - x + 4y - z =
/4
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