Percentage

Percentage = (Voters / Total) * 100 = (6300 / 9000) * 100 = (63 / 90) * 100 = 0.7 * 100 = 70%.

The population after 2 years is calculated using the compound interest formula: P = 125000 * (1 + 8/100)^2 = 125000 * (1.08)^2 = 125000 * 1.1664 = 145800.

Let P be the population two years ago. The current population is P * (1.10)^2 = 7.26 lakh. Solving for P gives P = 7.26 / 1.21 = 6 lakh.

54000 = P * (1 + 5/100)^2. 54000 = P * (1.05)^2 = P * 1.1025. P = 54000 / 1.1025 = 48979.59.

64% of the population is employed. 48% of the total population are employed males. The percentage of employed females is 64% - 48% = 16% of the total population. The percentage of employed people who are female is (16 / 64) * 100 = 25%.

Growth = 150 - 50 = 100. Percent growth = (Growth / Initial) * 100 = (100 / 50) * 100 = 200%.

The time period T = 2*pi*sqrt(L/g). For small changes, dT/T = (1/2)*(dL/L). Given dL/L = 5%, dT/T = (1/2)*5% = 2.5%.

The time period of a simple pendulum is directly proportional to the square root of its length. If the length is decreased by 21%, the new length is 79% of the original length, making the new time period proportional to sqrt(0.79), which is approximately 0.89, representing an 11% decrease.

Let the number be 100. After 40% increase, it becomes 140. After 25% decrease, it becomes 140 * 0.75 = 105. This is 105% of the original.

The population after 3 years is calculated using the compound interest formula: P * (1 + r/100)^n. Here, 1000000 * (1.05)^3 = 1000000 * 1.157625 = 1157625.

The population after 3 years is calculated using the compound interest formula: P * (1 + r/100)^n. Here, 125000 * (1.1)^3 = 125000 * 1.331 = 166375.

Population after 2 years = 5000 * (1 - 0.1)^2 = 5000 * 0.9^2 = 5000 * 0.81 = 4050.