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  1. What are the asymptotes and removable discontinuities, if any, of f (x ...

    The asymptotes are given by x = +- 1 and y = 0 rarr. See graph. graph { (ln ( (y ( x^5 -x^4-x+1)-2)/x^5) + x)= 0 [-8 8 -4 4]} Slide the graph darr rarr uarr to view asymptoticity. y-intercept is 2. x-intercept is …

  2. Answers created by KillerBunny - Socratic

    Q&A and Videos that make learning easy. Math, History, Chemistry, Algebra, Calculus, Biology and more.

  3. If f (x) = ln x, then solve for x in (a) f (x)^ (–1)=4? (b ... - Socratic

    See explanation. a) If you mean [f (x)]^"–1"=4, then this is the same as 1/ [f (x)]=4, which simplifies to f (x)=1/4, which is solved as lnx=1/4 e^ (lnx)=e^ (1//4 ...

  4. Answers created by Yahia M. - Socratic

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  5. Answers created by Bill Jorgensen - Socratic

    The length is 4 inches longer than the width. What's the width? What are the important points needed to graph # y = 3 ( x + 1 )^2 -4#? What is the area of a triangle with sides of length 4, 2, and 1? What is …

  6. Slope of a Curve at a Point Questions and Videos - Socratic

    How do you find the slope of a tangent line to the curve #y = x - x^5# at the point (1, 0)? How do you find the slope of a tangent line to the graph of the function at a given point #f (x) = 3-2x# at ( -1, 5)? How …

  7. Answers created by Teddy - Socratic

    A binary operation *,defined on the set of R of real numbers is given by x*y=x+y+2xy. Find the identity element? Show workings please How do you find the arc length of the curve #y=lnx# over the …

  8. Answers created by Alexander - Socratic

    Q&A and Videos that make learning easy. Math, History, Chemistry, Algebra, Calculus, Biology and more.

  9. Answers created by Ken C. - Socratic

    Q&A and Videos that make learning easy. Math, History, Chemistry, Algebra, Calculus, Biology and more.

  10. Can someone tell me where my error is in finding the derivative of y=x ...

    Jan 16, 2018 · But we have an #x# as the base! So we must use a special technique which involves talking the natural log # (ln)# of both sides and using implicit differentiation