Using the following data, compute Fisher's Ideal Price Index Numbers…

The correct answer is Option (1) → 129.60

Commodity	$p_0$​	$q_0$​	$p_1$​	$q_1$​	$p_1​q_0$​	$p_0​q_0$​	$p_1​q_1$​	$p_0​q_1$​
A	12	20	15	25	300	240	375	300
B	10	08	16	10	128	80	160	100
C	15	02	12	01	24	30	12	15
D	60	01	65	01	65	60	65	60
E	03	02	10	01	20	06	10	03
Total					$\sum p_1q_0 = 537$	$\sum p_0q_0 = 416$	$\sum p_1q_1 = 622$	$\sum p_0q_1 = 478$

Fisher's Price Index Number ($P_{01}$):

$P_{01} = \sqrt{\frac{\sum p_1q_0}{\sum p_0q_0} \times \frac{\sum p_1q_1}{\sum p_0q_1}} \times 100$

$P_{01} = \sqrt{\frac{537}{416} \times \frac{622}{478}} \times 100$

$P_{01} = \sqrt{\frac{334014}{198848}} \times 100 \approx 129.60$