How many boxes are kept between G and F?
This problem involves arranging seven boxes (E, F, G, H, S, T, U) stacked vertically based on a set of given conditions. We need to find the exact number of boxes situated between box G and box F.
Let's break down the rules provided:
Based on the constraints, we can deduce the arrangement step-by-step:
Let's check the constraint "T is not kept at the third position from the bottom (position 5)". In both scenarios, E is at position 5, so this condition is met.
Let's represent the positions from top (7) to bottom (1):
| Position | 7 | 6 | 5 | 4 | 3 | 2 | 1 |
| Scenario 1 Box | F | S | E | H | T | U | G |
| Scenario 2 Box | F | S | E | H | G | T | U |
The question asks how many boxes are kept between G and F.
Since "Three" is one of the options provided, Scenario 2 represents the intended solution.
The confirmed arrangement from top to bottom is F, S, E, H, G, T, U.
Box F is at the 7th position and Box G is at the 3rd position.
The boxes located between F and G are those at positions 6, 5, and 4, which are S, E, and H, respectively.
Therefore, there are 3 boxes kept between G and F.
Seven boxes E, F, G, H, S, T and U are kept one over the other but not necessarily in the same order. Only four boxes are kept between H and E. Only S is kept above H. Only two boxes are kept between F and U. T is kept immediately above G. U is not kept immediately above T. Which box is kept fourth from the top?
What is the minimum number of moves required to transform figure 1 to figure 2? A move is defined as removing a coin and placing it such that it touches two other coins in its new position.