X, U, and Z are positioned at the three corners of the triangle formed by three street segments, specifically at b, c, g, or b, f, g, not necessarily in that order. U observes V standing in the next intersection behind Z, implying that U, V, and Z are in a straight line, with Z positioned between U and V. The potential configurations for this arrangement are:
(i) U, Z, and V standing at b, f, and j, respectively. In this scenario, X is at g. As X can only see U and Z, no one is standing at e, h, and k. For Y to have visibility of both U and W, Y must be at a, and W must be at i. However, this would enable W to see V, which is not valid. Hence, this case is not possible.
(ii) U, Z, and V standing at b, c, and d, respectively. This is not feasible as nobody is standing at d.
(iii) U, Z, and V standing at c, b, and a, respectively. In this case, X is at g. Since X can only see U and Z, no one is standing at e, f, h, and k. In this configuration, Y would be unable to see U, making it invalid.
(iv) U, Z, and V standing at c, g, and k, respectively. In this case, X would be at b. As X can only see U and Z, no one is standing at a, f, and j. In this scenario, Y would be unable to see U, making it invalid.
(v) U, Z, and V standing at g, f, and e, respectively. Here, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. W cannot see V or Z. Therefore, W cannot be at h or i. W must be at k or I. If W is at k, Y would be at h, i, or I. However, in none of these three positions can Y see both U and W. Therefore, W must be at I, and Y must be at k.
(vi) U, Z, and V standing at f, g, and h, respectively. In this case, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. For Y to see U, Y must be at e. However, in this case, Y would also be able to see Z and V, which is not valid. Hence, this case is not possible.
The arrangement of people is as follows:
No one is standing at intersection a. Answer: (No one)
X, U, and Z are positioned at the three corners of the triangle formed by three street segments, specifically at b, c, g, or b, f, g, not necessarily in that order. U observes V standing in the next intersection behind Z, implying that U, V, and Z are in a straight line, with Z positioned between U and V. The potential configurations for this arrangement are:
(i) U, Z, and V standing at b, f, and j, respectively. In this scenario, X is at g. As X can only see U and Z, no one is standing at e, h, and k. For Y to have visibility of both U and W, Y must be at a, and W must be at i. However, this would enable W to see V, which is not valid. Hence, this case is not possible.
(ii) U, Z, and V standing at b, c, and d, respectively. This is not feasible as nobody is standing at d.
(iii) U, Z, and V standing at c, b, and a, respectively. In this case, X is at g. Since X can only see U and Z, no one is standing at e, f, h, and k. In this configuration, Y would be unable to see U, making it invalid.
(iv) U, Z, and V standing at c, g, and k, respectively. In this case, X would be at b. As X can only see U and Z, no one is standing at a, f, and j. In this scenario, Y would be unable to see U, making it invalid.
(v) U, Z, and V standing at g, f, and e, respectively. Here, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. W cannot see V or Z. Therefore, W cannot be at h or i. W must be at k or I. If W is at k, Y would be at h, i, or I. However, in none of these three positions can Y see both U and W. Therefore, W must be at I, and Y must be at k.
(vi) U, Z, and V standing at f, g, and h, respectively. In this case, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. For Y to see U, Y must be at e. However, in this case, Y would also be able to see Z and V, which is not valid. Hence, this case is not possible.
The arrangement of people is as follows:
V can see U and Z only. Answer: (U and Z only)
X, U, and Z are positioned at the three corners of the triangle formed by three street segments, specifically at b, c, g, or b, f, g, not necessarily in that order. U observes V standing in the next intersection behind Z, implying that U, V, and Z are in a straight line, with Z positioned between U and V. The potential configurations for this arrangement are:
(i) U, Z, and V standing at b, f, and j, respectively. In this scenario, X is at g. As X can only see U and Z, no one is standing at e, h, and k. For Y to have visibility of both U and W, Y must be at a, and W must be at i. However, this would enable W to see V, which is not valid. Hence, this case is not possible.
(ii) U, Z, and V standing at b, c, and d, respectively. This is not feasible as nobody is standing at d.
(iii) U, Z, and V standing at c, b, and a, respectively. In this case, X is at g. Since X can only see U and Z, no one is standing at e, f, h, and k. In this configuration, Y would be unable to see U, making it invalid.
(iv) U, Z, and V standing at c, g, and k, respectively. In this case, X would be at b. As X can only see U and Z, no one is standing at a, f, and j. In this scenario, Y would be unable to see U, making it invalid.
(v) U, Z, and V standing at g, f, and e, respectively. Here, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. W cannot see V or Z. Therefore, W cannot be at h or i. W must be at k or I. If W is at k, Y would be at h, i, or I. However, in none of these three positions can Y see both U and W. Therefore, W must be at I, and Y must be at k.
(vi) U, Z, and V standing at f, g, and h, respectively. In this case, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. For Y to see U, Y must be at e. However, in this case, Y would also be able to see Z and V, which is not valid. Hence, this case is not possible.
The arrangement of people is as follows:
X must cross two segments (b-g-k) to reach Y. Answer: (2)
X, U, and Z are positioned at the three corners of the triangle formed by three street segments, specifically at b, c, g, or b, f, g, not necessarily in that order. U observes V standing in the next intersection behind Z, implying that U, V, and Z are in a straight line, with Z positioned between U and V. The potential configurations for this arrangement are:
(i) U, Z, and V standing at b, f, and j, respectively. In this scenario, X is at g. As X can only see U and Z, no one is standing at e, h, and k. For Y to have visibility of both U and W, Y must be at a, and W must be at i. However, this would enable W to see V, which is not valid. Hence, this case is not possible.
(ii) U, Z, and V standing at b, c, and d, respectively. This is not feasible as nobody is standing at d.
(iii) U, Z, and V standing at c, b, and a, respectively. In this case, X is at g. Since X can only see U and Z, no one is standing at e, f, h, and k. In this configuration, Y would be unable to see U, making it invalid.
(iv) U, Z, and V standing at c, g, and k, respectively. In this case, X would be at b. As X can only see U and Z, no one is standing at a, f, and j. In this scenario, Y would be unable to see U, making it invalid.
(v) U, Z, and V standing at g, f, and e, respectively. Here, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. W cannot see V or Z. Therefore, W cannot be at h or i. W must be at k or I. If W is at k, Y would be at h, i, or I. However, in none of these three positions can Y see both U and W. Therefore, W must be at I, and Y must be at k.
(vi) U, Z, and V standing at f, g, and h, respectively. In this case, X would be at b. Since X can only see U and Z, no one is standing at a, c, and j. For Y to see U, Y must be at e. However, in this case, Y would also be able to see Z and V, which is not valid. Hence, this case is not possible.
The arrangement of people is as follows:
If a new person is standing at d, that person can see W and X. Answer: (W and X only)
Minimum | Maximum | Median | |
---|---|---|---|
online | 40 | 100 | 80 |
Offline | 30 | 80 | 50 |
Total | 110 | 130 | 120 |
Minimum | Maximum | Median | |
---|---|---|---|
online | 40 | 100 | 80 |
Offline | 30 | 80 | 50 |
Total | 110 | 130 | 120 |
Minimum | Maximum | Median | |
---|---|---|---|
online | 40 | 100 | 80 |
Offline | 30 | 80 | 50 |
Total | 110 | 130 | 120 |
B | H | A | A | G | F | ||
+ | A | H | J | F | K | F | |
A | A | F | G | C | A | F |