We construct a graph G = (V,E) on n = 30 vertices as follows: A = {1,2, ..., 10} В %3 {11, 12, ..., 20} С 3 {21, 22, ..., 30} V = AUBUC E = {(a,b) | a E A and b e B} E2 = {(a, c) | a E A and c e C} Ez = {(b, c) | b E B and c e C}. E = E1 U E2 U E3 How many edges does G contain?

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We construct a graph G = (V,E) on n = 30 vertices as follows:
A = {1, 2, .., 10}
В 3 {11, 12,..., 20}
C = {21, 22, .. , 30}
V = AUBUC
E1 = {(a, b) | a E A and b e B}
E2 = {(a, c) | a E A and c E C}
Ез — { (b, с) | b Е ВBand c E C}.
E = E1 U E2 U E3
How many edges does G contain?
Transcribed Image Text:We construct a graph G = (V,E) on n = 30 vertices as follows: A = {1, 2, .., 10} В 3 {11, 12,..., 20} C = {21, 22, .. , 30} V = AUBUC E1 = {(a, b) | a E A and b e B} E2 = {(a, c) | a E A and c E C} Ез — { (b, с) | b Е ВBand c E C}. E = E1 U E2 U E3 How many edges does G contain?
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