Suppose you want to supply a campus of newly established university with: electric power, water, sewage and telephone lines. To keep costs down, you could connect each centre, hostel, administrative building, canteen and lecture rooms with a spanning tree (of, for example, power lines). However, the buildings are not all equal distances apart. Hence, to reduce costs even further, you could connect them with a minimum-cost spanning tree (MST). Use the layout given in Figure Q4b, construct and analyze the MST of the new campus using PRIM's algorithm such that MST={V, E'}. 10 17

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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b. Suppose you want to supply a campus of newly established university with: electric
power, water, sewage and telephone lines. To keep costs down, you could connect
each centre, hostel, administrative building, canteen and lecture rooms with a
spanning tree (of, for example, power lines). However, the buildings are not all
equal distances apart. Hence, to reduce costs even further, you could connect them
with a minimum-cost spanning tree (MST). Use the layout given in Figure Q4b,
construct and analyze the MST of the new campus using PRIM's algorithm such
that MST={V, E'}.
Figure Q4b
Transcribed Image Text:b. Suppose you want to supply a campus of newly established university with: electric power, water, sewage and telephone lines. To keep costs down, you could connect each centre, hostel, administrative building, canteen and lecture rooms with a spanning tree (of, for example, power lines). However, the buildings are not all equal distances apart. Hence, to reduce costs even further, you could connect them with a minimum-cost spanning tree (MST). Use the layout given in Figure Q4b, construct and analyze the MST of the new campus using PRIM's algorithm such that MST={V, E'}. Figure Q4b
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