in how many types we can divide the polynomial
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in how many types we can divide the polynomial
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YouTubeM K CLASSES NBD
Find the sum of the squares of the roots of a cubic polynomial without solving for the roots! Use Vieta's formulas and the square of a trinomial identity. 🎯💡 #CompetitionMath #AMC10 #AMC12 #VietaFormulas #SoviAI
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Find the sum of the squares of the roots of a cubic polynomial without solving for the roots! Use Vieta's formulas and the square of a trinomial identity. 🎯💡 #CompetitionMath #AMC10 #AMC12 #VietaFormulas #SoviAI
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TikToknorajoanna3
Symmetric polynomials made effortless with Vieta's formulas! 💡 #MathOlympiad #AMC10 #AMC12 #AlgebraHacks #SoviAI #AMC10 #AMC12 #VietaFormulas #Algebra
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TikToksalemmary60
#creatorsearchinsights #highschoolmath Don't waste time doing cubic polynomial long division or synthetic division on Module 2! 🛑 Solve multi-constant remainder expressions in seconds using Desmos random point regression: 1️⃣ Enter the full equation on Line 1 using subscript x_1 and replace the equals sign with a tilde ⁠~⁠: ⁠(4x_1^3 - 5x_1^2 2x_1 - 7) / (2x_1 - 3) ~ a*x_1^2 b*x_1 c d / (2x_1 - 3)⁠ 2️⃣ On Line 2, write ⁠x_1 = random(10)⁠ so Desmos evaluates constants a, b, c, and d across sample
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#creatorsearchinsights #highschoolmath Don't waste time doing cubic polynomial long division or synthetic division on Module 2! 🛑 Solve multi-constant remainder expressions in seconds using Desmos random point regression: 1️⃣ Enter the full equation on Line 1 using subscript x_1 and replace the equals sign with a tilde ⁠~⁠: ⁠(4x_1^3 - 5x_1^2 2x_1 - 7) / (2x_1 - 3) ~ a*x_1^2 b*x_1 c d / (2x_1 - 3)⁠ 2️⃣ On Line 2, write ⁠x_1 = random(10)⁠ so Desmos evaluates constants a, b, c, and d across sample
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TikToknova.sat1
A Harvard mathematician may have just broken an 87-year-old math problem — with Claude. It’s called the Jacobian Conjecture, first proposed in 1939. Levent Alpöge found a tiny counterexample: a polynomial that looks invertible everywhere locally, but fails globally. Two days later, legendary mathematician Terence Tao published a walkthrough checking the result — and said he used an AI chatbot to verify some of the calculations. Other checks using SymPy and Sage got the same answer. There are cav
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A Harvard mathematician may have just broken an 87-year-old math problem — with Claude. It’s called the Jacobian Conjecture, first proposed in 1939. Levent Alpöge found a tiny counterexample: a polynomial that looks invertible everywhere locally, but fails globally. Two days later, legendary mathematician Terence Tao published a walkthrough checking the result — and said he used an AI chatbot to verify some of the calculations. Other checks using SymPy and Sage got the same answer. There are cav
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TikTokdubibubiii
what is a polynomial, variables and constant types of polynomial #maths #mathtricks #class9math
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what is a polynomial, variables and constant types of polynomial #maths #mathtricks #class9math
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