Match List-I with List-II
| List-I | List-II | ||
| A | The index number based on weighted aggregates | I | $p_{01}=\frac{∑p_1q_1}{∑p_0q_1}×100$ |
| B | Paasche's index number | II | $p_{01}=\frac{∑p_1w}{∑p_0w}×100$ |
| C | Laspayre's index number | III | $p_{01}=\sqrt{\frac{∑p_1q_0}{∑p_0q_0}×\frac{∑p_1q_1}{∑p_0q_1}}×100$ |
| D | Fisher's ideal index number | IV | $p_{01}=\frac{∑p_1q_0}{∑p_0q_0}×100$ |
Choose the correct answer from the options given below :
Answer & explanation
Correct answer: option 3
The correct answer is Option (3) → A-II, B-I, C-IV, D-III
| List-I | List-II | ||
| A | The index number based on weighted aggregates | II. | $p_{01}=\frac{∑p_1w}{∑p_0w}×100$ |
| B | Paasche's index number | I. | $p_{01}=\frac{∑p_1q_1}{∑p_0q_1}×100$ |
| C | Laspayre's index number | IV. | $p_{01}=\frac{∑p_1q_0}{∑p_0q_0}×100$ |
| D | Fisher's ideal index number | III. | $p_{01}=\sqrt{\frac{∑p_1q_0}{∑p_0q_0}×\frac{∑p_1q_1}{∑p_0q_1}}×100$ |