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By the end of this discussion, you will have demonstrated your ability: Find a technical application that has logarithmic or exponential functions. Calculate the derivative of your technical application. Describe the relevance of this derivative with respect to your technical application. Post a thorough response to each question listed below. Be sure to read and respond to your peers as well. See the SBT Discussion Rubric for how you will be evaluated for this activity. Find a technical application that has logarithmic or exponential functions. Include a mathematically and verbally thorough description of the work to find the derivative of your example. Describe the relevance of the derivative with respect to your technical application. Include relevant graphs of your function and its derivative. Respond by typing your answer directly into the Message field utilizing the "MathML Equation Editor" as needed OR create your post in a Word document utilizing the equation editor there and then upload this Word document as an attachment to your post.
Find the equation of the line parallel to 8x + 17y = 2 and passing through the point (0,7).
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one square from the corner on the left, one from the middle of the edge, and two (side by side) from the corner on the right, to make a "lip" for the box. How does one obtain the box of largest volume?
Discrete Probabilities - Expected Value of a Distribution. What is the expected value of a distribution and is it a reasonable number to use to describe a population with?
Karen and Wayne need to buy a refrigerator because theirs just broke
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puss had been called in to Monrovia to get rid of the rats. puss had been told that he could bring as many of his friend as he wished to help him. after a year every cat had killed an equal number of rats;the total was 1,111,111 rats. how many cat..
Suppose you have 3 nickels, 2 dimes, and 6 quarters in your pocket. If you draw a coin randomly from your pocket, what is the probability that
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Consider a sequence of Bernoulli trials X1, X2, X3,..., when Xn =1 or 0. Assume Pr{Xn=1 l X1, X2, ..., X(n-1)} >= alpha > 0, n=1,2,...Prove that :a) Pr{Xn =1 for some n} = 1b) Pr{Xn =1 infinitely often} =1
the selling price s(c) after 45% markup of an item as a function of the stores' cost c.
write the related multiplication or division sentence. draw a quik picture that shows the sentence.
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