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9,0,243,1Pentagon90-151-204036055264,157,255,1Part 2-120120How many sides do you want your polynomial?sidesHow long do your sides to be(ANSWER IN TENS)?length3604-1201209010,245,252,1330090222,66,255,15590255,181,58,1115012089000How many spikes do you want?4255,54,0,1330,179,16,190-1201003130,101,245,19000413146,81,255,190120-10051How many sides?3255,147,110,190005890