Let F Ac Act Gap

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Please provide full solution with the answer. This is a calculus question.

Let f ( ac ) = act – Gap ?.( a ) Locate the critical points of the given function .( b) Use the first derivative test to identify the local maxima and minima .( C ) Use the second derivative test to identify the inflection points , local maxima , and local minimal( d ) Sketch the graph of f ( ac ) .

 
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Let F And G Be Differentiable And Continuous Functions For All Real Numbers Such

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1.    Find the location of all local extrema, i.e. local maximum and local minimum for the functions  and  using

a)   the First derivative test

b)   the Second derivative test

Note: need to show work completely and explain your work including the solutions as well.

Let f and g be differentiable and continuous functions for all real numbers such thatf(x) = 3::3 +91:2 +2,and 190:) = (§)x‘* + 2×3 + 1. 1. Find the location of all local extrema, i.e. local maximum and local minimum for thefunctions f and 9 using a) the First derivative testb) the Second derivative test

 
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Let F Be A Field Of Characteristic P And Suppose That F L Is Separable And That

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Let F be a field of characteristic p and suppose that F ⊂ L is separable and that p divides [L : F].

Suppose furthermore that any q-th root of unity, where q is prime and q ≡ 1 (mod p), that lies in L already lies in F.

Show that F ⊂ L cannot be solvable.

 
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Let F Be The Function Defined By The Following F X Sinx X 0 X 2 0 X 1 2 X 1 X 2

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Let “f” be the function defined by the following:

f(x)= sinx          x  < 0

          x2              0 ≤ x < 1

         2-x            1 ≤ x < 2

          x-3           x ≥ 2

for what values of x is f NOT continuous? 

 
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Let F Be The Solid Sphere 0 Lt X Y Z

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Please answer the attached question. It involves calc 3. Thanks

Let F be the solid sphere 0 &lt; x* + y? + z? $ 1 of radius 1 centered on the origin and let /, be the portion of F that lies in the first octant. Assume that f(x, y, z) is a continuous function that issymmetric with respect to reflections through the coordinate planes. That is:f(-x, y, z) = f(x, y, z), f(x, -y, z) = f(x, y, z), f(x, y, -z) = f(x, y, z).If1, &quot;(x, Y, 2) dv = 317, find the value of((x, Y. 2) av.

 
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Let F Be The Tripling Map Give Two Distinct Non Xed Periodic Orbits For This Fun

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The question about the periodic orbits for the function.

3. Let F be the tripling map Give two distinct non-fixed periodic orbits for this function. (Hint: pick a region3%, ‘%1} and solve the equation Fflx} = a: on this region only.)

 
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Let F Lt Z X Y Gt Where S Is The Hyperboloid Z 10 V1 X2 Y2 For 2 2 0 Use Stok

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If you could write the answer in latex that would be great. I’m trying to learn about the notation as well as I haven’t studied latex before.

Let F =&lt; -z, x, y &gt;, where S is the hyperboloid z = 10 – v1 + x2 + y2, for 2 2 0.Use Stoke’s Theorem to evaluate the surface integral ffs (V x F) . n ds,where n is the outward normal

 
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Let F R Gt R Be A Continuous Tperiodic Function Show That F Is Uniformly Continu

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Let f : R → R be a continuous, T −periodic function.

Show that f is uniformly continuous on its domain.

We recall that a function f : R → R is T−periodic if for every x ∈ R,

f (x + T ) = f (x).

Let f : R —&gt; R be a continuous, T—periodic function.Show that f is uniformly continuous on its domain.We recall that a function f : R —&gt; R is T—periodic if for every :1: E R, f(iv+T) = flit)-

 
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Let F T 5 Cos 2 T With Domain Frac Pi 1 To Frac Pi 1 A Find All Open Intervals

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Let f(t)=5 cos^2( t),; with domain frac-{pi}{1} to frac{pi}{1}.(A) Find all (open) intervals on which f(t) is increasing and concave up. Use I for infty, -I for -infty, and U for the union symbol.B) Find all (open) intervals on which f(t) is decreasing and concave up.C)Find all (open) intervals on which f(t) is increasing and concave down(D) Find all (open) intervals on which f(t) is decreasing and concave down.Decreasing and concave down: (E) Find the vertical asymptote. Enter “DNE” if there are no vertical asymptotes.x = (F) Find the horizontal asymptote. Enter “DNE” if there are no horizontal asymptotes.y = (G) List all the t values where f(t) has inflection points, in increasing order, separated by commas. Enter “DNE” if there are no inflection points. (H) List the values of the function f(t) corresponding to the inflection points, in respective order, separated by commas.(I) List the values of the slopes of the tangent lines at the inflection points, in respective order, separated by commas.

 
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Let F X A 7 X 2 Where A Is Not Equal 0 A Find In Terms Of A The Equation Of The

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Let f(x) = a(7-x^2) where a is not equal 0(a)  find, in terms of a, the equation of the line tangent to the curve at x = -1 (use point slope)(b)  find, in terms of a, the y intercept of the tangent line at x = -1(c)  find the x intercept of the tangent line at x=-1

 
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