Evaluate the summation below. sum_(i=0)^(4)(-7+7i) Answer:

Write Terms of Series: We will first write out the terms of the series to understand the pattern. For i=0: (-7+7*0) = -7 For i=1: (-7+7*1) = 0 For i=2: (-7+7*2) = 7 For i=3: (-7+7*3) = 14 For i=4: (-7+7*4) = 21Find Sum of Terms: Now, we will add these terms together to find the sum of the series. Sum = (-7) + (0) + (7) + (14) + (21)Perform Addition: Perform the addition to find the sum. Sum = -7 + 0 + 7 + 14 + 21 Sum = 35

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Evaluate the summation below.

sum_(i=0)^(4)(-7+7i)
Answer:

Evaluate the summation below. $\newline$ $\sum_{i=0}^{4}(-7+7 i)$ $\newline$ Answer:

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Algebra 2

Sum of finite series starts from 1

Full solution

Q. Evaluate the summation below.

\newline

\sum_{i=0}^{4}(-7+7 i)

\newline

Answer:

Write Terms of Series: We will first write out the terms of the series to understand the pattern. $\newline$ For $i=0$ : $(-7+7\times 0) = -7$ $\newline$ For $i=1$ : $(-7+7\times 1) = 0$ $\newline$ For $i=2$ : $(-7+7\times 2) = 7$ $\newline$ For $i=3$ : $(-7+7\times 3) = 14$ $\newline$ For $i=4$ : $(-7+7\times 4) = 21$
Find Sum of Terms: Now, we will add these terms together to find the sum of the series. $\newline$ Sum = $(-7) + (0) + (7) + (14) + (21)$
Perform Addition: Perform the addition to find the sum. $\newline$ Sum = $-7 + 0 + 7 + 14 + 21$ $\newline$ Sum = $35$