i) "\\bold {Answer}"
"\\eta_p =" "0.0086"
"\\bold {Solution}"
We are given that quantity demanded declined by "4.3\\%" in December 2019.
Price increased from Rs. 25 to Rs. 150
Percentage change in price
= "\\dfrac {Rs. 150 - Rs. 25}{Rs. 25} \u00d7 100\\%"
"= \\dfrac {Rs. 125}{Rs. 25} \u00d7 100\\%"
"= 500\\%"
Now, "\\eta_p = \\dfrac {\\% \\space \u2206Q}{\\% \\space \u2206P}"
"= \\dfrac {4.3\\%}{500\\%}"
"= 0.0086"
ii) "\\bold {Answer}"
Revenue increases
"\\bold {Explanation}"
The demand for Karachi Metro bus services is inelastic in demand because 0.0086 is less than 1. When demand is inelastic, an increase in price results in a less than proportionate decrease in quantity demanded. As a result, total revenue increases for every price increase.
iii) The estimate might be unreliable due to bias in estimation.
1. The decrease in demand as price increases might be seasonal. The estimation must be monitored throughout the year.
2. Other factors affecting demand, such as increase in competition and fall in income, must also be considered as they may cause a demand decrease.
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