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  1. Site Map - Logistic Growth Questions and Videos | Socratic

    Questions and Videos on Logistic Growth, within Biology

  2. What are cell structures and functions? - Socratic

    Aug 29, 2015 · Cell functions include cellular respiration, photosynthesis, protein synthesis, the intake of nutrients and the excretion of wastes. This touches just the basics of what is meant …

  3. Question #e4fb1 - Socratic

    It is at (2, 4/3) , where the second derivative of the curve, (d^2y)/dx^2=x-2 is equivalent to 0, i.e. x=2 Inflection points occur on a function when the curve of the function changes from convex …

  4. Question #4ab09 - Socratic

    The slope of a function's tangent line at a point is given by the function's derivative. So, we need to find the derivative of √x − 5 = (x −5)1 2. Note that d dx x1 2 = 1 2 x− 1 2. So, the chain rule …

  5. Question #1e4f0 - Socratic

    Please see below. I don't understand the first question "How does the squeeze theorem work"? I don't know what kind of answer you're looking for. How is it used? It is used by showing that …

  6. Question #122d2 - Socratic

    Please see below. When we evaluate this function, the last operation is multiplication. So this is a product. We can describe it as the product of 2x^3 times cos3x, Note that the second factor is …

  7. Question #90c65 - Socratic

    Please see below. This is a rational function (a ratio of two polynomials). Every rational function is continuous on its domain. So the only discontinuity is at number (s) outside the domain. The …

  8. Question #a73a3 - Socratic

    Hence, our exponential function is #y=0.25* (1.0485)^t# Based on this model, we can estimate the values of the hourly minimum wage for the other years, by substituting the values of #t# in the …

  9. Question #bd7f5 - Socratic

    "see explanation" " the function is a "color (blue)"parabola" "the following are required to graph it" • " coordinates f the vertex" • " x and y intercepts ...

  10. Question #a824e - Socratic

    When differentiating a function which in and of itself is the product of two functions, it sometimes behooves us to use the product rule.