Give a geometrical interpretation of the function In x

Q: Differentiate the following function: リーゼ+ %3D

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Q: Which of these relations is a function?

A: The solution are next step..

Q: What is a piecewise function?

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Q: Determine graphically using possible symmetry, whether the function attached is either even, odd or…

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Q: can an even function be selv-inverse?an odd function?

A: Can an even function be self-inverse?an odd function?

Q: Sketch the graph of the function, x + 1, x', х — 1, if x 2

A: Given function  f(x) = x+1,if x<0x2,if 0≤x≤2x-1,if x>2

Q: /Sketch the Function Y=Sgn(x) + Sgn (x-) and Finat its domain and vang es

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Q: Use the vertical line test to identify graphs in which y is a function of x.

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Q: sketch to graph the function f(x) = In(x + 2) – 1. %3D

A: f(x)=ln(x+2)-1Now, putting value of x=-1f(-1) =ln(-1+2)-1           [ln1=0]           =0-1…

Q: - Show that the function f(x) = secx.cscx odd or even

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Q: If the function defined by

A: Given functiong(x)=2x+38x+19,  x≠-19k             ,  x=-19 is continuous at x = -19.

Q: Sketch a graph of a function ƒ, where ƒ(x) < 0 and ƒ′(x) > 0for all x in (0, 1)

A: Given that, ƒ(x) < 0 and ƒ′(x) > 0 for all x in (0, 1). The f '(x) >0 on (0, 1) implies…

Q: Suppose f is a function with range (-∞, ∞) and g is a function with domain (0, ¤). Is it possible…

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Q: Prove that a function of the form:is an even function.

A: The given function is  y=a2nx2n+a2n-2x2n-2+...+a2x2+a0

Q: 6) What is the domain of the cosecant function?

A: Here we have to find the domain cosecant function. Let, y=cscx It is the reciprocal of sine…

Q: points

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Q: Define the piecewise defined function. (0, 0) (2, 0) (3,0) -2 -1 1 3 --1- +-2-2) --2

A: Consider the given: From −2<x≤0,Line −2,−2, and 0,0,m=y2−y1x2−x1m=−2−0−2−0m=1−2=1−2+cc=0y=x

Q: Determine whether the function f is one-to-one.

A: fx=1x2 Consider, fx1=fx2⇒1x12=1x22⇒1x1=±1x2 Therefore f is not one-to-one.

Q: 3 Write the function in vertex form. ! LL.LI.le * II. f (x) =

A: Given graph of the function,

Q: Sketch a rough graph of the function without using acalculator.   y=   -In x

A: To Determine: Sketch a rough graph of the function without using a calculator. Given: we have y=-lnx…

Q: is even, odd function or neither

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Q: Let f(x) be an EVEN function. If the point (2, 3) belongs to f, then another point likely to belong…

A: Let f(x) be an EVEN function.

Q: What is an appropriate domain for this function?

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Q: Sketch a graph of a function ƒ, where ƒ(x) > 0 and ƒ′(x) < 0for all x in (0, 2).

A: Concept:   The calculus helps in understanding the changes between values that are related by a…

Q: How to use the standard y = f(x) notation to indicate that (a, b) is an element of the function f?

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Q: Determine graphically if the function is odd, even or neither. O Odd O Neither O Even O There is no…

A: Use the concept of odd even of a function graphically.

Q: Differentiate the function.

A: we have bee given the equation  u=t23+2t3 it can be written as  u=t21/3+2t3

Q: Which one of these is a function?

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Q: Explain what it means for a function to be (1) and give an example of such a function.

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Q: Differentiate the function. u' +71

A: Topic = Derivative

Q: Prove that all functions can be written as a sum of an even function and an odd function

A: Show that: w(x)=u(x)+v(x) and also show that: u(x) is even and v(x) is odd,

Q: Let f(x) = ∥x∥. Find out its conjugate function f ⋆ and prove your conclusion.

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Q: Construct a function that is undefined at points 2,3 and T.

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Q: Differentiate the function.   f(x)  = x In x -x

A: Given, fx=x ln x-x

Q: Find the domain of the function f(tita) maps to (tan tita) / (2sin tita minus 3cos tita)

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Q: Differentiate the function. f(x)  = In 1/x

A: Given: The function fx=ln1x, To find: The differentiation of given function.

Q: Sketch the graph of a continuous function f which satisfies the following properties.

A: Given,

Q: Suppose f is a function with domain [a,b]. If f is an odd function, what can be deduced about a and…

A: According to question f is a function with domain [a, b]  And f is an odd function.

Q: prove two Function invezse each other fk)= (x-2)

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Q: Determine if the relation defines y as a function of x.

A: The relation, f:x->y is said to be function if there doesn't exist such x in its domain such that…

Q: Show that cosecant is an odd function.

A: To show: The cosecant is an odd function. Given: The function is cosecant. fx=cosec θ Concept used:…

Q: Verify algebraically whether the function is even, odd or neither g(x) = x* – 2x²

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Q: Determine f, (x); f (x) = In(x² + x)

A: The given function is                      fx=lnx2+x We want to find fx(x), that means partial…

Q: examine the continuity of the function

A: Given function is not defined at x=0

Q: A function is a rule for which each input is paired with ________ ____ output.

A: We know that a function is a rule for which each input is paired with only one output

Q: Use the vertical line test to identify graph (see attached) in which y is a function of x.

A: Given,