Seven boxes, A, B, C, D, E, F and G, are kept one over the other but not necessarily in the same order. Only A is kept above F. Only D is kept between F and C. Only E is kept below B. How many boxes are kept below C?
This solution details how to solve the logic puzzle involving seven boxes stacked vertically.
We are given seven boxes: A, B, C, D, E, F, G. They are stacked one above the other. We need to find the number of boxes below box C based on these rules:
Let's analyze the possible arrangements based on the rules:
From Rule 2, we have two primary possibilities for the relative order of F, D, and C:
Now let's incorporate Rule 1 (A > F):
To arrive at a single answer, we consider the most constrained scenario that fits the constraints. The structure A > F > D > C provides a strong relative order.
Let's assume this relative order implies that A, F, D, C occupy the topmost positions available that satisfy the rules.
Consider the arrangement where A, F, D, C form the top four boxes of the stack:
This arrangement satisfies Rule 1 (A is above F) and Rule 2 (F, D, C sequence). The boxes A, F, D, C are placed, fulfilling their relative order.
The remaining positions (5, 6, 7) must be filled by the remaining boxes: B, E, and G.
Rule 3 states that B must be above E (B > E).
The boxes below C (which is at Position 4) are the boxes in positions 5, 6, and 7. These boxes are B, E, and G.
The constraint B > E only dictates the relative order of B and E among the boxes below C. Regardless of the specific order of B, E, and G in positions 5, 6, and 7 (e.g., B, E, G or B, G, E or G, B, E), all three boxes (B, E, and G) will be below C.
In the derived stack configuration:
Therefore, there are exactly 3 boxes kept below C.
Read the directions carefully and give the answer from the given options.
P, Q, R, S, T, K, L, M and N are sitting around a circle facing the centre.
K is $4^{th}$ to the right of P and P is $3^{rd}$ to the right of Q.
N is $4^{th}$ to the left of Q and $3^{rd}$ to the right of S.
R is $2^{nd}$ to the right of M and M is the immediate neighbour of P.
T is $2^{nd}$ to the left of L.
Who is to the immediate left of K?
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Only three people sit to the left of X. Only M sits to the right of R. Only three people sit between R and V. J sits at some place to the left of L but at some place to the right of F.
How many people sit to the left of V?
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