Step 1: Assume initial population in 2020.
Let the population in 2020 be \(P = 100\).
Step 2: Population in 2021 after 5% increase.
\[ P_{2021} = 100 \times (1 + 0.05) = 105 \]
Step 3: Population in 2022 after 5% decrease.
\[ P_{2022} = 105 \times (1 - 0.05) = 105 \times 0.95 = 99.75 \]
Step 4: Net percentage change from 2020 to 2022.
\[ %\ \Delta P = \frac{99.75 - 100}{100} \times 100 = -0.25% \]
\[ \boxed{-0.25\%} \]
The table shows the data of 450 candidates who appeared in the examination of three subjects – Social Science, Mathematics, and Science. How many candidates have passed in at least one subject?

How many candidates have passed in at least one subject?
In the following figure, four overlapping shapes (rectangle, triangle, circle, and hexagon) are given. The sum of the numbers which belong to only two overlapping shapes is ________

A firm needs both skilled labour and unskilled labour. Skilled wage = ₹ 40,000 per month; unskilled wage = ₹ 15,000 per month. The total wage bill for 100 labourers is ₹ 23,75,000 in a month. How many skilled labour are employed? (in Integer)