Using the seating order A, C, E, G, B, D, F, H and back to A, where moving from each person to the next name in this sequence takes you to that person's immediate left, and the reverse direction gives their immediate right, we can check each statement:
Three of the four statements check out against the seating order; only the claim that E sits to A's immediate right fails, since A's actual right-hand neighbour is H, not E.
Therefore, the correct answer is E will be to the immediate right of A.
From the seating circle A, C, E, G, B, D, F, H, back to A, we can list out every adjacent pair directly: A-C, C-E, E-G, G-B, B-D, D-F, F-H and H-A. Using this list, and taking "immediate left" to mean the next name reading the circle in this direction and "immediate right" to mean the previous name, let's check each statement:
Checking the complete list of adjacent pairs shows three of the four statements are directly supported, only the claim that E sits to A's immediate right has no matching pair in the circle.
Therefore, the correct answer is E will be to the immediate right of A.
Using the same seating order, A, C, E, G, B, D, F, H and back to A, where the "left" direction follows this sequence and the "right" direction runs against it, let's check each statement:
Only the claim about H sitting to A's immediate right matches the actual seating order.
Therefore, the correct answer is H will be to the immediate right of A.
Listing every adjacent pair directly from the seating circle A, C, E, G, B, D, F, H, back to A gives: A-C, C-E, E-G, G-B, B-D, D-F, F-H, H-A. Using "left" as the direction this list reads in and "right" as the reverse, let's check each statement:
Checking the full adjacency list confirms only the H-A pairing matches a stated claim correctly, with H sitting to A's immediate right.
Therefore, the correct answer is H will be to the immediate right of A.
In the current seating order, A, C, E, G, B, D, F, H and back to A, A's two neighbours are C and H, while F's two neighbours are D and H. Notice that A and H are seated together, and H and F are also seated together, so H sits directly between A and F in the circle. Let's check what happens if each named person moves instead:
Since H is the only person currently separating A and F, only H moving away can bring A and F together as neighbours.
Therefore, the correct answer is H agrees to change her sitting position.
Another approach is to measure how far each named person sits from the A-F stretch of the table, since only someone sitting inside that stretch can affect whether A and F become neighbours.
Since A and F are currently separated by exactly one seat, occupied only by H, only moving H can close that single gap and seat A and F beside each other.
Therefore, the correct answer is H agrees to change her sitting position.
At a round table seating eight people evenly, the person directly facing you is always the one four seats away in either direction, exactly halfway around the circle. Using the seating order A, C, E, G, B, D, F, H and back to A, let's check each option:
Counting halfway around the eight-seat circle from A lands precisely on B, confirming they sit directly across from each other.
Therefore, the correct answer is A will be directly facing B.
With eight people seated evenly, splitting the circle into two facing halves of four seats each tells us who sits opposite whom. Starting the circle at A, A, C, E, G forms one half, and B, D, F, H forms the other half directly across from it, with matching positions in each half facing one another. Let's check each option:
Splitting the eight seats into two aligned halves of four shows A and B occupy matching first positions in their respective halves, placing them directly across the table from each other.
Therefore, the correct answer is A will be directly facing B.
From the seating order A, C, E, G, B, D, F, H and back to A, we can read off H's two immediate neighbours directly, the names sitting right before and right after H in the circle. Let's check each option:
Reading directly off the seating circle, H's two immediate neighbours are F and A.
Therefore, the correct answer is A and F.
Rather than reading H's neighbours directly, we can check each candidate pair by finding out who each named person actually sits beside, and seeing whether H shows up in both places.
Only A and F both have H listed among their own neighbours, confirming H sits directly between the two of them.
Therefore, the correct answer is A and F.