use the binomial series to estimate 10, Cal culate the first three terms.

Q: 10 n(n +2) n=1

A: We have to find the sum

Q: А. Σ 5n –1 n=1

A:

Q: Find the sum of the series.

A: After separating both terms, the series becomes infinite geometric series.

Q: Approximate the sum of the series correct to 4 decimal places

A:

Q: 3 (4 3 (4 Σ 4 k=1 7 9.

A:

Q: use Series to evaluate メ (1- 2x)²

A:

Q: Find the sum of the series

A:

Q: 2 En=1 n(n+1)

A:

Q: Identify the two series that are the same.

A: In order identify the same series, just write the few terms of the gives series as follows. (a)…

Q: α 4" n=2 5n!

A:

Q: 1 3 (1+m²)²

A:

Q: 7+7+77+ 49 + to 12 terms

A: We need to find the sum of the series 7+7+77+49+... 12 terms. So,                  7+7+77+49+... 12…

Q: Identify the two series that are the same

A: Identify the two series that are the same

Q: 3n+1 6n-1 n=0

A:

Q: n2 n! (log (2))" n=1

A:

Q: Find the sum of the series

A:

Q: n=1 ,2n TO

A:

Q: find the sum of the series

A:

Q: Find the sum of the series.

A: The series is:

Q: Oppgave 8 Finn summen av rekken uttrykt som en funksjon. 1 1 1 2².2 23.3 24.4 1 2 n=1 1 21 n

A:

Q: Find the exact sum of the series.

A: We will use the two numbers of each denominator to rewrite the numerators. Notice that difference…