0000:00:00:00:00Start10Number 10ExplanationIf the roots of the polynomial equation x3−12x2+(p+4)x−(p+8)=0x^3 - 12x^2 + (p + 4)x - (p + 8) = 0x3−12x2+(p+4)x−(p+8)=0 form an arithmetic sequence with common difference 222, then p−36=....p - 36 = ....p−36=....−2-2−2000444888121212
10Number 10ExplanationIf the roots of the polynomial equation x3−12x2+(p+4)x−(p+8)=0x^3 - 12x^2 + (p + 4)x - (p + 8) = 0x3−12x2+(p+4)x−(p+8)=0 form an arithmetic sequence with common difference 222, then p−36=....p - 36 = ....p−36=....−2-2−2000444888121212