Mathematics

Mathematics, 21.08.2019 18:50, purplefish53

What does minimum or maximum value of the function mean

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Mathematics, 08.07.2019 01:10, jake9919

Compare the quadratic function f(x)=2(x−2)^2+8 with the following graph of g(x). parabola passing through (0,1), (2,3) & (4,1). which statement is completely correct? the minimum value of f(x) is less than the minimum value of g(x). the minimum value of f(x) is equal to the maximum value of g(x). the minimum value of f(x) is greater than the maximum value of g(x). the minimum value of f(x) is less than the maximum value of g(x). checkpoint 13 click on the numbers to jump from one question to another. 1 2 3 4 5 6

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Mathematics, 29.07.2019 16:30, rleiphart1

15. the following statements concerning the location of an extreme value of a twice-differentiable function, f, are all true. which statement also includes the correct justification? (a) the function has a maximum at x=5 because f'(5)=0. (b) the function has a maximum at x=5 because f'(x)< 0 for x< 5 and f'(x)> 0 for x> 5. (c) the function has a minimum at x=3 because the tangent line at x=3 is horizontal. (d) the function has a minimum at x=3 because f'(x)< 0 for x< 3 and f'(x)> 0 for x> 3. (e) the function has a minimum at x=3 because f"(3)< 0.,

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Mathematics, 17.09.2019 15:30, denvontgekingice

The function y=sin(t) oscillates between a minimum value of y=−1 and a maximum value of y=1. multiplying this function by a number a changes the minimum and maximum values, increasing the magnitudes if a> 1 and decreasing the magnitudes if a< 1. part a give the minimum and maximum values of the function y=3sin(t). give the minimum value followed by the maximum value, separated by a comma.

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Mathematics, 01.10.2019 06:40, arnold2619

The following statements concerning the location of an extreme value of a twice-differentiable function, f, are all true. which statement also includes the correct justification? (a) the function has a maximum at x=5 because f'(5)=0. (b) the function has a maximum at x=5 because f'(x)< 0 for x< 5 and f'(x)> 0 for x> 5. (c) the function has a minimum at x=3 because the tangent line at x=3 is horizontal. (d) the function has a minimum at x=3 because f'(x)< 0 for x< 3 and f'(x)> 0 for x> 3. (e) the function has a minimum at x=3 because f"(3)< 0.

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