This is a binomial probability problem where the success probability (reduction in the electricity bill) is 70% (or 0.7) for each airport. We are interested in the probability that at least 7 out of 10 airports will achieve this reduction.
The probability of getting exactly \( k \) successes in \( n \) trials is given by the binomial distribution formula:
\[ P(X = k) = \binom{n}{k} p^k (1 - p)^{n - k} \]
Where:
Using the formula, we can calculate the probability that the electricity bill is reduced in at least 7 out of 10 airports. The answer is approximately 0.267.
| List-I | List-II |
| (A) Autonomous items | (I) Net of visible trade |
| (B) Accommodating items | (II) Above the line items |
| (C) Balance of trade | (III) Portfolio investment |
| (D) Capital account | (IV) Below the line items |
Eight students (P, Q, R, S, T, U, V, and W) are playing musical chairs. The figure indicates their order of position at the start of the game. They play the game by moving forward in a circle in the clockwise direction.
After the 1st round, the 4th student behind P leaves the game.
After the 2nd round, the 5th student behind Q leaves the game.
After the 3rd round, the 3rd student behind V leaves the game.
After the 4th round, the 4th student behind U leaves the game.
Who all are left in the game after the 4th round?

The following figures show three curves generated using an iterative algorithm. The total length of the curve generated after 'Iteration n' is:

Here are two analogous groups, Group-I and Group-II, that list words in their decreasing order of intensity. Identify the missing word in Group-II.
Abuse \( \rightarrow \) Insult \( \rightarrow \) Ridicule
__________ \( \rightarrow \) Praise \( \rightarrow \) Appreciate