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📰 But wait—this is quadratic, but the problem states $ p(x) $ is cubic. Contradiction? Not necessarily—$ a = 0 $ is allowed if the cubic coefficient is zero, but the problem says cubic, implying degree exactly 3. So we must assume it's cubic, but our solution gives $ a = 0 $. That means the data fits a quadratic, but we are told it's cubic. So either the model is misclassified, or we must accept the interpolating polynomial, regardless of degree. Since the interpolation yields a unique cubic (degree at most 3), and we found $ a = 0 $, the polynomial is actually quadratic. But the problem says cubic, so we must reconsider. 📰 Wait—perhaps the problem allows degree ≤ 3. Many contest problems phrase cubic loosely. Given the values fit a quadratic, and no higher-degree terms are forced, the minimal-degree interpolating polynomial is quadratic. Since the problem asks to find $ p(0) $, and the unique cubic polynomial (in degree ≤ 3) satisfying the values must have $ a = 0 $, we proceed with $ p(x) = 2x^2 + x $, so $ p(0) = 0 $. However, to ensure degree 3, suppose we include a zero cubic term. Then $ p(x) = 0x^3 + 2x^2 + x + 0 $, and $ p(0) = 0 $. 📰 But let's verify all values: 📰 Hip Flexor Muscles 2162688 📰 Burger King Application Online 6645127 📰 6 Shop Now Buy Office 2024 With Limited Stock Heavy Discounts 2563541 📰 Casablanca Hotel 443589 📰 5 You Wont Believe The Ice Cream Pok Snacksfreeze Your Taste Buds 9730035 📰 Show Channel Zero 546210 📰 Jacksonville Jaguars Vs Seahawks 7810792 📰 Amazo Secrets Unlocked The Hidden Power Behind The Trending App Youve Been Missing 5099723 📰 David Camm 3373886 📰 How Minecraft Pro Players Track Down Nether Fortresses Your Next Victory Awaits 9921930 📰 Support Resistance Indicator 8398719 📰 The Hall Effect Controller Thats Taking Smart Devices By Stormread Until The End 2752481 📰 From Idea To Industry Leader Inside The Azure Founders Hub Secrets 5272286 📰 St Michael Tattoos That Look Like Armor Guide To The Ultimate Power Symbol 5020095 📰 Best Small Business General Liability Insurance 818328