Calculus 1 final exam - Study guides, Class notes & Summaries

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2023 Calculus 1 final Exam Questions with Verified Answers. Download to Score A+.

MATH 3326 Quiz for Final Exam Review, History of Mathematics: Covers chapters 1-6 Nicole Oresme (1320-1382) Elementary proof of divergence of harmonic series. Nicolo Tartaglia (1499-1557) Formula for solving cubic equations. Gerolamo Cardano (1501-1576) Publishing formulas for solving cubic and quartic equations which were done by other mathematicians. Francois Viète (1540-1603) Formula connecting the roots and coefficients of polynomials John Napier (1550-1617) Invention of logarit...

MATH 3326 Quiz for Final Exam Review, History of Mathematics: Covers chapters 1-6 Nicole Oresme () Elementary proof of divergence of harmonic series. Nicolo Tartaglia () Formula for solving cubic equations. Gerolamo Cardano () Publishing formulas for solving cubic and quartic equations which were done by other mathematicians. Francois Viète () Formula connecting the roots and coefficients of polynomials John Napier () Invention of logarithms Bonaventura Cavalieri () A principle to...

CALCULUS 2 FINAL EXAM REVIEW | COMPLETE SOLUTIONS | 100% PASS McLaurin Series for 1/(1-x) - ∑xⁿ=1+x+x²+x³+x⁴+... R=1 McLaurin Series for e^x - ∑xⁿ/n!=1+x/1!+x²/2!+x³/3!+... R=infinity McLaurin Series for sinx - ∑(-1)ⁿ(x²ⁿ⁺¹)/(2n+1)!=x-x³/3!+x⁵/5!-x⁶/7!+... R=infinity McLaurin Series for cosx - ∑(-1)ⁿ(x²ⁿ)/(2n)!=1-x²/2!+x⁴/4!-x⁶/6!+... R=infinity

MATH 3326 Quiz for Final Exam Review, History of Mathematics: Covers chapters 1-6 Nicole Oresme () Elementary proof of divergence of harmonic series. Nicolo Tartaglia () Formula for solving cubic equations. Gerolamo Cardano () Publishing formulas for solving cubic and quartic equations which were done by other mathematicians. Francois Viète () Formula connecting the roots and coefficients of polynomials John Napier () Invention of logarithms Bonaventura Cavalieri () A principle to...

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Calculus 2 Final C362 - WGU, Exam Questions and answers, 100% Accurate. VERIFIED. Arc Length Formula - -₀∫ⁿ [1 + ƒ'(x)²] Volume of Solid of Revolution (Disk) - -π ₀∫ⁿ ƒ(x)² Volume of Solid of Revolution (Washer) - -π ₀∫ⁿ ƒ(x)² - g(x)² Surface Area of Solid of Revolution - -2π ₀∫ⁿ ƒ(x) √[1 + ƒ'(x)²] * arc length × f(x) × 2π Work Required - -₀∫ⁿ F × D Work Required (Spring/Chain/Rope) - -₀∫ⁿ k

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