Using Dijkstra's algorithm to find a shortest path from a to z. a 2 b 5 d 5 f 7 3 C 3, g
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- Q1: How many vertices does this object show Q2: How many vertices does this object haveQb probabilityFind the median, first quartile (Q1) and the third quartile (Q3) for the data shown, which is already sorted. The number of data is n= 10. Kate Kozak's algorithm: Sort the data and compute the median. When n is an odd number, the median the value. When n is an even number, the median is the center value. After computing the median, Q1 is the median of the 1st half of the data, not including the median value. Q3 is the median of the 2nd half of the data, not including the median value. Do not round your answers. X 5.8 9 9.7 13.4 15.1 18.6 24.9 25.5 27.5 29.6 Median = Q1 = Q3 =
- 15 D 8 2 B E 14 10 A Apply the sorted edges algorithm to the graph above. Find the total cost of the resulting circuit.Use the decreasing time algorithm to create a priority list for the digraph below. T1 (2) T4 (11) T7 (11) T2 (3) T5 (3) T8 (2) End ТЗ (2) T6 (8) T9 (4) Priority list: Give the priority as a list of task numbers. For example, you'd enter something like: 1,2,3,4,5,6,7,8,9UCLA: You are in your dark room, and want to grab some pairs of socks. You remember you have n pairs lying in your dresser drawer, each pair having a unique color. But you forgot to organize them after doing your laundry. What's the least number of (individual) socks you should blindly grab before leaving the room so as to guarantee that you will end up with at least k matching pairs? n+K, 2n+k, 2k, 2n
- D 20 131 [L] E 8 14 15- 7 B 12 F Apply the sorted edges algorithm to the graph above. Give your answer as a list of vertices, starting and ending at vertex A. Example: ABCDEFAQ1 and Q3 pleaseMathematics of Graphs You are having a Christmas vacation in Europe. You want to visit these four different beautiful places and return to your hotel while minimizing your total travel time. Represent the estimated travel time between places using a weighted graph. Moreover, use the greedy algorithm and the edge-picking algorithm to find a possible route starting and ending at your hotel. The travel time is in minutes. Home Place A Place B Place C Place D Home 30 27 18 12 Place A Place B Place C 30 42 22 37 27 42 18 31 18 22 18 Place D 12 37 31 25
