Mathematics, 30.11.2019 05:00 khalaflaf9381

# The derivation in example 6.6.1 shows the taylor series for arctan(x) is valid for all x β (β1,1). notice, however, that the series also converges when x = 1. assuming that arctan(x) is continuous, explain why the value of the series at x = 1 must necessarily be arctan(1). what interesting identity do we get in this case?

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Mathematics, 04.02.2019 00:02

Iam being ! sally is a company set up for a show. they start setting up the set on a monday and then keeps setting everything up throughout that next week until everything is ready for the show to begin. the graph below shows sallyβs setup time on different days (a) write the equation of the line in slope intercept form, show your work! (b) using the graph, predict how long sally worked to set up the show on the day the show set came, day 0. approximately how much did her set up time for the show set up increase or decrease per day? show your work.

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Mathematics, 02.02.2019 22:12

Amachine part consists of a half sphere and a cylinder, as shown in the figure. the total volume of the part is Ο cubic inches.

Answers: 1

Mathematics, 02.02.2019 20:48

Ateacher is comparing her studentsβ history quiz scores in two of her classes. the line plots show the number of questions answered correctly for 10 randomly selected students from each class. which statement is best supported by the information in the plots?

Answers: 2

The derivation in example 6.6.1 shows the taylor series for arctan(x) is valid for all x β (β1,1). n...

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