arithmetic

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prezentatsiya powerpoint arithmetic image1.png image2.png image3.png image4.jpeg image5.jpeg image6.jpeg image7.png image8.jpeg image9.jpeg first term k last term number of terms riemann sum if fis a continuous function, then the left riemann sum with n equal subdivisions for f over the interval [a, b] is defined to be n-1 dif (x ax k=0 = f(x )ax+ f(y )av+...+ f(%,_1) ax =[ f(x) + fq) t+ fm) ae where a = xx) 4, i=] (a) determine whether the sequence 2n! —n +3” 4” — 5n! {an} = converges or diverges. if {a,,} converges, find its limit. n=1 (b) determine the sum of the series (c) determine whether the series 00 yoo n=1 ne +2 converges or diverges. geometric mean for grouped data is calculated by the formula: x= ltt (xh) = * where f,— frequency of the data value (xi) nm — multiplication sign. factorial factorial defines a product: n nl=1-2-3---n= ]]i …
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prezentatsiya powerpoint arithmetic image1.png image2.png image3.png image4.jpeg image5.jpeg image6.jpeg image7.png image8.jpeg image9.jpeg first term k last term number of terms riemann sum if fis a continuous function, then the left riemann sum with n equal subdivisions for f over the interval [a, b] is defined to be n-1 dif (x ax k=0 = f(x )ax+ f(y )av+...+ f(%,_1) ax =[ f(x) + fq) t+ fm) ae where a = xx) 4, i=] (a) determine whether the sequence 2n! —n +3” 4” — 5n! {an} = converges or diverges. if {a,,} converges, find its limit. n=1 (b) determine the sum of the series (c) determine whether the series 00 yoo n=1 ne +2 converges or diverges. geometric mean for grouped data …

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