The data available in textbooks is:
secondary data
When we talk about data, we generally classify it based on how it was collected. This helps us understand its source and potential limitations. The question asks about the type of data typically found in textbooks.
Let's look at the different types of data presented in the options:
Now, consider textbooks. Textbooks compile information that has already been researched, collected, analyzed, and published by others. The authors of a textbook typically do not conduct original surveys, experiments, or interviews to generate the data presented in the book. Instead, they gather information from existing research papers, reports, statistical databases, and other published works.
Therefore, the data presented in textbooks is not collected directly by the textbook author for the purpose of writing that specific textbook. It is data that has already been collected and made available by other sources. This fits the definition of secondary data.
Textbooks serve as educational resources that synthesize knowledge from various fields. They rely on established research and findings. Here's why the data is considered secondary:
Let's compare this to the other options:
Hence, the most appropriate description for data available in textbooks, based on its source relative to the textbook, is secondary data.
| Data Type | Description | Example Source |
|---|---|---|
| Primary Data | Collected directly by the investigator for the specific study. | Survey conducted by a student for their project. |
| Secondary Data | Collected by someone else previously for a different purpose, now used by another investigator. | Data from a published research paper, government reports, textbooks. |
| Empirical Data | Data based on observation or experimentation. | Results from a science experiment. (Can be primary or secondary depending on context). |
| Categorical Data | Data that represents categories or groups. | List of different types of ecosystems. |
| Concept | Brief Definition | Textbook Relevance |
|---|---|---|
| Primary Data | First-hand information. | Generally NOT found as original collection in textbooks. |
| Secondary Data | Data compiled from existing sources. | YES, this is the data type typically found in textbooks. |
| Empirical Data | Data from observation/experience. | Much secondary data originates from empirical studies, but in a textbook context, it's secondary. |
| Categorical Data | Data in categories. | Describes the nature of some data, not its source in a textbook. |
Secondary data is widely used because it is often easily accessible and less expensive to obtain than primary data. However, it's important to evaluate the quality and reliability of secondary data, as it was collected for a different purpose and might not perfectly align with the current research needs.
Sources of secondary data include:
When using secondary data, researchers should always cite their sources properly.
The analysis of variance technique was developed by:
Which of the following is NOT true for seasonal variation?
Index numbers are a type of:
If the mean, mode and quartile deviation of a distribution is 2, 7 and 3, respectively, then Karl Pearson's coefficient of skewness is given by:
Suppose that a sample of 100 independent draws from a normal distribution having unknown mean μ and known variance σ2 = 1 is observed. If the sample mean is 5, then the 95% confidence interval for μ is:
Which of the following is a merit of data tabulation?
In seasonal variations, the duration of time is not more than:
Consider the following ANOVA table.
| Source of variation | Degrees of freedom | The sum of Squares (SS) | Mean SS | F Ratio |
| Treatments | a | b | c | 5 |
| Error | 12 | d | 20 | |
| Total | 15 | 540 |
If the 25th, 50th and 75th percentile of a frequency distribution are equal to 2, 3 and 4, respectively, then the distribution is:
If for a data set, third quartile and median are equal, then Bowley’s coefficient of skewness is:
The mean and variance of five observations are 14 and 13.2 respectively. Three of the five observations are 11, 16 and 20. What are the other two observations ?
A die is thrown 10 times and obtained the following outputs :
1, 2, 1, 1, 2, 1, 4, 6, 5, 4
What will be the mode of data so obtained ?
Consider the following frequency distribution :
| x | 1 | 2 | 3 | 5 |
| f | 4 | 6 | 9 | 7 |
What is the value of median of the distribution ?
For data -1, 1, 4, 3, 8, 12, 17, 19, 9, 11; if M is the median of first 5 observations and N is the median of last five observations, then what is the value of 4M - N ?
Let P, Q, R represent mean, median and mode. If for some distribution \(5 P=4 Q=\frac{R}{2}\) then what is \(\frac{P+Q}{2 P+0.7 R}\) equal to ?