Mathematics
Mathematics, 30.08.2019 13:30, DnsMonsteR7712

F(x, y)=eâ8xâx2+8yây2. find and classify all critical points of the function. if there are more blanks than critical points, leave the remaining entries blank.

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Mathematics, 08.09.2019 00:20, michaylabucknep7u3y2
Consider the non-linear system of odes given by yí = fı (y1, y2) = yỉ + 3y172, y = f2 (y1, y2) = 2yı + yż. find all of the critical points of the system, calculate the linearized system about each of the critical points found and classify the type of critical point in each of the linearized systems. plot a phase portrait for the non-linear system by hand. (15 marks)
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Mathematics, 18.10.2019 22:10, jitosfc916
Assume the function f is differentiable over the interval (-infinity, infinity). classify the following statement as either true or false. if the statement if false, explain why. if f has exactly two critical values at x = a and x = b, where a < b, then there must exist exactly one point of inflection at x = c such that a < c < b. in other words, exactly one point of inflection must exist between any two critical values. select the correct choice below. a. the statement is true b. the statement is false. there can be multiple inflection points between two critical values c. the statement is false. no infection points can exist between two critical values. any potential inflection points will be either less than the smallest critical value or greater than the largest critical value d. the statement is false. inflection points always exist in pairs, so two inflection points must exist between the two critical values.
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Mathematics, 01.11.2019 21:31, yurrr30
X0 1 2 3 4 5 6 7 8 9 10 y 1 -1 1 4 5 3 -2 1 3 4 7 instructions: enter your critical points as comma-separated (x-value, classification) pairs. for example, if you found the critical points x=−2 and x=3, and that the first was a local minimum and the second neither a minimum nor a maximum, you should enter (-2,min), (3,neither). enter none if there are no critical points. now assume that the table gives values of the continuous function y=f′(x) (instead of f( estimate and classify critical points of the function f(x).
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