Suppose we are given two graphs g1 = (v, e1 ) and g2 = (v, e2 ) with the same set of vertices v = {1, 2, . . , n}. prove that is it np-hard to find the smallest subset s ⊆ v of vertices whose deletion leaves identical subgraphs g1 \ s = g2 \ s. for example, given the graphs below, the smallest subset has size 4

we know that

applying the law of sines

°

so

∠j=18°

∠k=29°

∠l=180-(18+29)=133°

the answer part a) is

the measure of angle k is  ≈29°

part b)  the measure of angle k could also be

(180-29)=151°

so

∠j=18°

∠k=151°

∠l=180-(18+151)=11°

the answer part b) is

the measure of angle k could also be 151°

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7

step-by-step explanation:

i'm assuming you need to figure out how many campers go into each tent.

i got the answer by:

24+4=28

28/4=7  

the surface area is 124cm²

step-by-step explanation:

length: 4cm

width: 9cm

height:   2cm

answer: 3.26019516

step-by-step explanation: