Pregunta
Frequency Tables, Pictographs, an…
10
HHTents
11
11111
12
HHT1
13
HHTII
14
HHT
How many more 13 year-olds are camping than 14 year-olds?
|
|
|
| 10 | HHTents |
| 11 | 11111 |
| 12 | HHT1 |
| 13 | HHTII |
| 14 | HHT |
Ask by Bowen Johnston. in the United States
Mar 27,2025
Solución de inteligencia artificial de Upstudy
Respuesta verificada por el tutor
Responder
There is 1 more 13-year-old camping than 14-year-olds.
Solución
To find out how many more 13-year-olds are camping than 14-year-olds, we need to extract the values from the frequency table provided.
From the table:
- The number of 13-year-olds camping is represented by “HHTII”.
- The number of 14-year-olds camping is represented by “HHT”.
Next, we need to interpret the representations “HHTII” and “HHT”.
Assuming:
- “HHTII” represents a count of 2 (as it has two 'I’s).
- “HHT” represents a count of 1 (as it has one ‘H’).
Now, we can calculate the difference:
Substituting the values:
Now, let’s calculate this difference.
Thus, there is 1 more 13-year-old camping than 14-year-olds.
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Simplifique esta solución The Deep Dive
To determine how many more 13 year-olds are camping than 14 year-olds, we can compare the values in the table. For 13 year-olds, the value is “HHTII,” which typically signifies a certain amount (often represented in numerical terms). Meanwhile, 14 year-olds have “HHT.”
Assuming “HHT” is lesser than “HHTII” (which it seems to be, given the pattern), we can quantify this further—let’s consider or assign values to these representations. If HHTII represents 2 and HHT represents 1, then 13 year-olds outnumber 14 year-olds by 1.
So, you would say there is 1 additional 13 year-old camping compared to 14 year-olds, considering that “HHTII” is 2 and “HHT” is 1. If they were to represent numerical amounts directly, you could convert these into proper numerical values for a precise calculation.
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