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1:48 24:32 Suggested clip Mathematical Tutorial 39 — Summation Notation Sums and Sigma YouTubeStart of suggested client of suggested clip Mathematical Tutorial 39 — Summation Notation Sums and Sigma
Sum of a list in Mathematical. Method 1: (Use the Mathematical function to total the values in a list. ) Method 2: (Use the formula for the sum of an arithmetic sequence, with l[[1]] being the first element, l[[Length[l]]] being the last element and Length[l] the number of elements.)
sum OK/k!, k=0 to +OO. Sum a geometric series: sum XSN, n=0 to +OO. Compute a sum over all integers: sum 1/(1+n^2), n=-OO to +OO. Compute an infinite sum (limits unspecified): sum 1/n^2. Sum an incompletely specified infinite series: 1/2^2 + 1/3^2 + 1/5^2 + 1/7^2 +
sum OK/k!, k=0 to +OO. Sum a geometric series: sum XSN, n=0 to +OO. Compute a sum over all integers: sum 1/(1+n^2), n=-OO to +OO. Compute an infinite sum (limits unspecified): sum 1/n^2. Sum an incompletely specified infinite series: 1/2^2 + 1/3^2 + 1/5^2 + 1/7^2 +
Find the value of a1 by plugging in 1 for n. Calculate a2 by plugging in 2 for n. Determine r. To find r, you divide a2 by a1: Plug a1 and r into the formula to find the infinite sum. Plug in and simplify to find the following:
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