Rs. 41517 is distributed among A, B, and C in the ratio of 3:7:11. What is B's share?

To solve the problem of distributing Rs. 41517 among A, B, and C in the ratio of 3:7:11, we first need to establish the total parts that the ratio consists of. By adding the parts together:

3 (for A) + 7 (for B) + 11 (for C) = 21 total parts.

Next, we find the value of each part by dividing the total amount of Rs. 41517 by the total number of parts:

Value of one part = Rs. 41517 / 21 = Rs. 1977.00 (approximately).

Now, to find B's share specifically, we multiply the number of parts assigned to B (which is 7) by the value of each part:

B's share = 7 parts × Rs. 1977.00 = Rs. 13839.00 (approximately).

This means that the calculation does not support the provided answer of C (1508). Instead, B's share, when calculated accurately, is about Rs. 13839. As a result, the chosen answer does not align with the calculations derived from the given ratio and total amount.

Thus, the most accurate representation of B's share