In this table, number (in thousands) of five types of products (i.e. A, B, C, D, E) manufactured against their respective year of manufacturing are given.Year A (in thousands) B (in thousands) C (in thousands) D (in thousands) E (in thousands) 2021 29 45 26 15 32 2022 32 52 58 26 35 2023 28 54 92 24 39 2024 26 58 86 27 34 2025 23 63 82 28 34
Production Data Analysis
The question asks to identify the year where the manufacturing of product A was approximately equal to the average production of all products manufactured in that specific year.
We need to calculate the average production for each year and compare it with the production of product A for the same year.
The table provides the following data (in thousands):
| Year | A | B | C | D | E |
| 2021 | 29 | 45 | 26 | 15 | 32 |
| 2022 | 32 | 52 | 58 | 26 | 35 |
| 2023 | 28 | 54 | 92 | 24 | 39 |
| 2024 | 26 | 58 | 86 | 27 | 34 |
| 2025 | 23 | 63 | 82 | 28 | 34 |
Yearly Average Calculation and Comparison
Calculation Steps:
- For each year, sum the production of all products (A, B, C, D, E).
- Divide the sum by 5 to find the average production for that year.
- Calculate the absolute difference between the production of product A and the yearly average.
- Identify the year with the smallest difference.
2021 Analysis
Production of A = 29
Total Production = $29 + 45 + 26 + 15 + 32 = 147$
Average Production = $\\frac{147}{5} = 29.4$
Difference = $|29 - 29.4| = 0.4$
2022 Analysis
Production of A = 32
Total Production = $32 + 52 + 58 + 26 + 35 = 203$
Average Production = $\\frac{203}{5} = 40.6$
Difference = $|32 - 40.6| = 8.6$
2023 Analysis
Production of A = 28
Total Production = $28 + 54 + 92 + 24 + 39 = 237$
Average Production = $\\frac{237}{5} = 47.4$
Difference = $|28 - 47.4| = 19.4$
2024 Analysis
Production of A = 26
Total Production = $26 + 58 + 86 + 27 + 34 = 231$
Average Production = $\\frac{231}{5} = 46.2$
Difference = $|26 - 46.2| = 20.2$
2025 Analysis
Production of A = 23
Total Production = $23 + 63 + 82 + 28 + 34 = 230$
Average Production = $\\frac{230}{5} = 46.0$
Difference = $|23 - 46.0| = 23.0$
Conclusion
Comparing the differences calculated for each year:
- 2021: 0.4
- 2022: 8.6
- 2023: 19.4
- 2024: 20.2
- 2025: 23.0
The smallest difference is 0.4, which occurred in the year 2021. Therefore, during 2021, the manufacturing of product A was approximately equal to the average production of that year.
Important Questions from Tabulation
What is the ratio of total number of patients recovered from covid-19 in April to total number of patients recovered from covid-19 in March?
In which state, the number of patients who recovered from covid-19 steadily decreasing?
What is the average number of patients who recovered from Covid-19 in Madhya Pradesh in four months?
Find the difference between the total number of patients recovered from Covid-19 in all months in Punjab and the total number of patients recovered from Covid-19 in all months in Rajasthan.
In February 2021 the number of patients recovered from Covid-19 in Punjab is how much approximant percent more/less than the number of patients recovered from Covid-19 Uttar Pradesh in the same month?
