calculus mat2 arşivi Tarih: Şubat 3, 2020 | Yazar: admin Last updated on Eylül 4, 2023 Sınav Arşivleri – Exam Archives First Midterm (1999-2006) Second Midterm (1999-2006) Final (1999-2006) İstanbul Teknik Üniversitesi Sınav Örnekleri ve Çalışma Soruları Çalışma Soruları-1 Çalışma Soruları-2 Çalışma Soruları-3 Çalışma Soruları-4 Çalışma Soruları-5 Çalışma Soruları-6 Arasınav ve Çözümleri Final Sınavı ve Çözümleri Bilgi Üniversitesi Math 170 Çalışma Soruları Math 170 Worksheet-1 Math 170 Worksheet-2 Math 170 Worksheet-3 Math 170 Worksheet-4 Math 170 Worksheet-5 Math 170 Worksheet-6 Yardımcı Calculus Dökümanları Diziler ve Seiler Konu Anlatımı Polar Coordinates and Cardioid Sketching Three Dimensional Space Partial Derivatives Applications of Partial Derivatives Multiple Integrals Line Integrals Surface IntegralsCourse IndexPartial DerivativesSecond Order Partial DerivativesEquation of the Tangent Plane in Two VariablesNormal Line to the SurfaceLinear Approximation in Two VariablesLinearization of a Multivariable FunctionDifferential of the Multivariable FunctionChain Rule for Partial Derivatives of Multivariable FunctionsChain Rule and Tree Diagrams of Multivariable FunctionsImplicit Differentiation for Partial Derivatives of Multivariable FunctionsDirectional DerivativesGradient VectorsGradient Vectors and the Tangent PlaneGradient Vectors and Maximum Rate of ChangeSecond Derivative Test: Two VariablesLocal Extrema and Saddle Points of a Multivariable FunctionGlobal Extrema in Two VariablesExtreme Value Theorem and Extrema in the Set DMax Product of Three Real NumbersMax Volume of a Rectangular Box Inscribed in a SpherePoints on the Cone Closest to a PointLagrange Multipliers (Part I)Lagrange Multipliers (Part II)Lagrange Multipliers in Three Dimensions with Two ConstraintsMidpoint Rule to Approximate Volume of a Double IntegralRiemann Sums to Approximate Volume of a Double IntegralAverage Value of a Double IntegralIterated IntegralsDouble IntegralsDouble Integrals of Type I and Type II RegionsDouble Integrals to Find the Volume of the SolidDouble Integrals to Find Surface AreaConverting Iterated Integrals to Polar CoordinatesConverting Double Integrals to Polar CoordinatesSketching the Region Given by a Double Polar IntegralDouble Polar Integral to Find AreaDouble Polar Integral to Find the Volume of the SolidDouble Integrals to Find Mass and Center of Mass of the LaminaMidpoint Rule for Triple IntegralsAverage Value of the Triple IntegralTriple Iterated IntegralsTriple IntegralsTriple Integrals to Find Volume of the SolidExpressing a Triple Iterated Integral Six WaysMass and Center of Mass with Triple IntegralsMoments of Inertia with Triple IntegralsCylindrical CoordinatesConverting Triple Integrals to Cylindrical CoordinatesVolume in Cylindrical CoordinatesSpherical CoordinatesTriple Integral in Spherical Coordinates to Find VolumeJacobian of the Transformation (2×2)Jacobian of the Transformation (3×3)Plotting Points in Three DimensionsDistance Formula for Three VariablesEquation of a Sphere, Plus Center and RadiusDescribing a Region in 3D SpaceUsing Inequalities to Describe a Region in 3D SpaceFinding a Vector From Two PointsVector Addition and Combinations of VectorsSum of Two VectorsCopying Vectors to Find Combinations of VectorsUnit Vector in the Direction of the Given VectorAngle Between a Vector and the x-axisMagnitude and Angle of the Resultant ForceDot Product of Two VectorsAngle Between Two VectorsOrthogonal, Parallel or Neither (Vectors)Acute Angle Between the Lines (Vectors)Acute Angles Between the Curves (Vectors)Direction Cosines and Direction Angles (Vectors)Scalar Equation of a LineScalar Equation of a PlaneScalar and Vector ProjectionsCross ProductVector Orthogonal to the PlaneVolume of the Parallelepiped Determined by VectorsVolume of the Parallelepiped with Adjacent EdgesScalar Triple Product to Verify the Vectors are CoplanarVector and Parametric Equations of the LineParametric and Symmetric Equations of the LineSymmetric Equations of a LineParallel, Intersecting, Skew and Perpendicular LinesEquation of the Plane Using VectorsPoint of Intersection of a Line and a PlaneParallel, Perpendicular, and Angle Between PlanesParametric Equations for the Line of Intersection of Two PlanesSymmetric Equations for the Line of Intersection of Two PlanesDistance Between a Point and a Line (Vectors)Distance Between a Point and a Plane (Vectors)Distance Between Parallel Planes (Vectors)Sketching the Quadric SurfaceReducing a Quadric Surface Equation to Standard FormDomain of the Vector FunctionLimit of the Vector FunctionSketching the Vector EquationProjections of the Curve Onto the Coordinate AxesVector and Parametric Equations of the Line SegmentVector Function for the Curve of Intersection of Two SurfacesDerivative of the Vector FunctionUnit Tangent VectorParametric Equations of the Tangent Line (Vectors)Integral of the Vector FunctionGreen’s Theorem: One RegionGreen’s Theorem: Two RegionsLinear Differential EquationsCircuits and Linear Differential EquationsLinear Differential Equation Initial Value ProblemDifferential EquationsChange of Variable to Solve a Differential EquationsSeparable Differential Equations Initial Value ProblemMixing Problems with Separable Differential EquationsEuler’s Method (Part I)Euler’s Method (Part II)Euler’s Method (Part III)Sketching Direction FieldsPopulation GrowthLogistic Growth Model of a PopulationPredator-Prey SystemsSecond-Order Differential EquationsEqual Real Roots of Second-Order Homogeneous Differential EquationsComplex Conjugate Roots of Second-Order Homogeneous Differential EquationsSecond-Order Differential Equations: Initial Value Problems (Example 1)Boundary Value Problem, Second-Order Homogeneous Differential Equation, and Distinct Real RootsBoundary Value Problem, Second-Order Homogeneous Differential Equation, and Complex Conjugate RootsSecond-Order Differential Equations: Working BackwardsSecond-Order Non-Homogeneous DifferentialVariation of Parameters for Differential EquationsSecond-Order Non-Homogeneous Differential Equations: Initial Value ProblemLaplace Transforms Using the DefinitionLaplace Transforms Using a TableInitial Value Problems with Laplace TransformsLaplace Transforms and Integration by Parts with Three FunctionsInverse Laplace TransformConvolution Integral for Initial Value ProblemsExact Differential EquationsLagrange Multipliers and Three Dimensions, One ConstraintLimit of the Multivariable FunctionMinimum Distance Between the Point and the PlanePrecise Definition of the Limit for Multivariable FunctionsCritical Points of Multivariable FunctionsDiscontinuities of a Multivariable FunctionDomain of a Multivariable FunctionArc Length of a Vector FunctionArea of the SurfaceTangential and Normal Components of the Acceleration VectorCurl and DivergenceCurvature of the Vector FunctionIndependence of PathLine Integral of a CurveLine Integral of a Vector FunctionMaximum Curvature of the FunctionNormal and Osculating PlanesParametric Representation of the SurfacePoints on the SurfacePotential Function of a Conservative Vector FieldPotential Function of the Conservative Vector Field to Evaluate a Line IntegralPotential Function of the Conservative Vector Field, Three DimensionsRe-parametrizing the Curve in Terms of Arc LengthCourse Description Tarih: Uncategorized Önceki Yazı calculus math1 arşivi Sonraki Yazı linear cebir arşivi