Questions: Enter the value of ∑ from n=3 to 5 of (n+2)

Enter the value of ∑ from n=3 to 5 of (n+2)
Transcript text: Enter the value of $\sum_{n=3}^{5} n+2$
failed

Solution

failed
failed

Solution Steps

To solve the given summation, we need to evaluate the expression \( n+2 \) for each integer \( n \) from 3 to 5 and then sum the results.

Step 1: Define the Summation Range

The summation is defined for \( n \) ranging from 3 to 5. We need to evaluate the expression \( n+2 \) for each integer value of \( n \) within this range.

Step 2: Evaluate the Expression for Each \( n \)

Calculate \( n+2 \) for each \( n \):

  • For \( n = 3 \), \( n+2 = 5 \)
  • For \( n = 4 \), \( n+2 = 6 \)
  • For \( n = 5 \), \( n+2 = 7 \)
Step 3: Sum the Results

Add the results from the previous step: \[ 5 + 6 + 7 = 18 \]

Final Answer

\[ \boxed{18} \]

Was this solution helpful?
failed
Unhelpful
failed
Helpful