Question

The word "personification" has how many vowels together and how many apart/alone? P E R S O N I F I C A T I O N (Think about how many sounds you would say. Your'e looking for vowels alone verses vowel teams.)(1 point)
Responses

5 are "apart/alone" and 2 are "together" for a total of 6 different vowel sounds in all.
5 are "apart/alone" and 2 are "together" for a total of 6 different vowel sounds in all.

5 are "apart/alone" and 2 are "together" for a total of 7 different vowel sounds in all.
5 are "apart/alone" and 2 are "together" for a total of 7 different vowel sounds in all.

6 are "apart/alone" and 2 are together for a total of 7 different vowels sounds in all.

Answer 1

To analyze the word "personification":

1. Identify the vowels in the word: **e, o, i, i, a, i, o**.
2. Count those vowels:
- Alone (apart): **e, o, a**, and the instances of **i** are grouped (as 'i' appears three times but isn't next to another vowel), so **i is counted alone** each time.
- Together (as vowel teams): There are no instances of vowel teams in "personification" where vowels are directly next to each other.

### Breakdown:
- Alone (apart/alone): **e, o, i, i, a, i, o** = 7 vowels
- **5** are considered apart (e, o, a, i (from first i), i (from second i))
- Together: There are **0** vowel teams as all vowels stand alone.

So effectively, we have:
- 6 vowels alone when counting each instance of 'i'.
- 0 vowels together.

Thus, the correct answer based on the options you provided would reflect **7 different vowel sounds in total** with **5 alone** and **0 together**. However, none of the provided options match this exactly.

So the answer could be interpreted to fit closest to:
**5 apart/alone and 2 together for a total of 7 different vowel sounds in all**, if "together" refers to the counts of 'i' in instances in a different manner. But it's important to point out that actually there are **0 together**.