This problem asks us to determine the final percentage change in a school's strength from the start of 2017 to the start of 2021. We are told the strength changes by 20% every alternate year, and the first change (starting in 2018) was an increase.
Let the strength of the school at the start of 2017 be represented by '$S$'. We need to track the changes year by year:
Now, we compare the strength at the start of 2021 to the strength at the start of 2017:
To find the percentage change, we use the formula:
Percentage Change = $ \frac{\text{Final Strength} - \text{Initial Strength}}{\text{Initial Strength}} \times 100\% $
Plugging in the values:
Percentage Change = $ \frac{1.152S - S}{S} \times 100\% $
Percentage Change = $ \frac{0.152S}{S} \times 100\% $
Percentage Change = $ 0.152 \times 100\% $
Percentage Change = $ 15.2\% $
Since the final strength ($1.152S$) is greater than the initial strength ($S$), the change is an increase.
The strength of the school at the start of 2021 is increased by 15.2% compared to the strength at the start of 2017.
A person, while trading the shares of a particular company, observes that its price has gone down by 10% from the previous day. In anticipation of increment on the next day, he holds it for the next day. But the share price further falls down by another 8% of the previous day. Then he sells his shares and gets ₹12,420. How much could he have saved had he sold it the previous day?
The price of an AC increases and decreases in every alternate year by $1\frac{3}{5}\%$. It started with an increase in 2004. The price of the AC in 2007, as compared to that in 2004 (correct to two places of decimals):
The sum of the two numbers is 450. If the greater number is decreased by 4% and the smaller number is increased by 20%, then the numbers obtained are equal. The smaller number is:
In an examination, 25% of the candidates failed in Mathematics and 12% failed in English. If 10% of the candidates failed in both the subjects and 292 candidates passed in both the subjects, which one of the following is the number of total candidates appeared in the examination?
What is the value of 9% of 5500 + 2.4% of 1100 - 40% of 1600?
Population of a village is 7960 in which 4660 are female. If in that village 60% are literate in which 70% female are literate, then what is the number of literate male ?
In an examination, Ram obtained 20 % more than Ashok but 10% less than Rajesh. If the marks obtained by Ashok is 1080. Then the Percentage marks obtained by Rajesh if the full marks is 2000 ;
A student appeared in 6 papers. The maximum marks are the same for each paper. His marks in these papers are in the proportion of 5 : 6 : 7 : 8 : 9 : 10. Overall he scored 60%. In how many number of papers did he score less than 60% of the maximum marks?