The correct answer is B) 2S - x. Since the sum of any n consecutive numbers is always S, we can write: x + x+1 + ... + x+n-1 = S ... (1) And, x+1 + x+2 + ... + x+n = S ... (2) Subtracting (1) from (2), we get: (x+n) - x = S - S x+n = 2S - x So,Read more
The correct answer is B) 2S – x.
Since the sum of any n consecutive numbers is always S, we can write:
x + x+1 + … + x+n-1 = S … (1)
And,
x+1 + x+2 + … + x+n = S … (2)
Subtracting (1) from (2), we get:
(x+n) – x = S – S
x+n = 2S – x
So, the (n+1)th number (x+n) is equal to 2S – x.
See less
Problem-solving skills can be enhanced through regular practice, understanding fundamental concepts, and analyzing various types of problems. Utilizing mock tests, studying previous years' questions, and learning from mistakes are crucial. Developing a step-by-step approach to problems and staying uRead more
Problem-solving skills can be enhanced through regular practice, understanding fundamental concepts, and analyzing various types of problems. Utilizing mock tests, studying previous years’ questions, and learning from mistakes are crucial. Developing a step-by-step approach to problems and staying updated with new problem-solving techniques also helps in sharpening these skills.
See less