{"id":635,"date":"2020-02-03T06:39:53","date_gmt":"2020-02-03T06:39:53","guid":{"rendered":"http:\/\/www.calculusdersi.org\/?p=635"},"modified":"2023-09-04T18:50:47","modified_gmt":"2023-09-04T18:50:47","slug":"calculus-mat2-arsivi","status":"publish","type":"post","link":"http:\/\/www.calculusdersi.org\/?p=635","title":{"rendered":"calculus mat2 ar\u015fivi"},"content":{"rendered":"\n

S\u0131nav Ar\u015fivleri – Exam Archives<\/strong><\/td><\/tr>
First Midterm (1999-2006)<\/a><\/td><\/tr>
Second Midterm (1999-2006)<\/a><\/td><\/tr>
Final (1999-2006)<\/a><\/td><\/tr>

\u0130stanbul Teknik \u00dcniversitesi S\u0131nav \u00d6rnekleri ve \u00c7al\u0131\u015fma Sorular\u0131<\/strong><\/td><\/tr>
\u00c7al\u0131\u015fma Sorular\u0131-1<\/a><\/td><\/tr>
\u00c7al\u0131\u015fma Sorular\u0131-2<\/a><\/td><\/tr>
\u00c7al\u0131\u015fma Sorular\u0131-3<\/a><\/td><\/tr>
\u00c7al\u0131\u015fma Sorular\u0131-4<\/a><\/td><\/tr>
\u00c7al\u0131\u015fma Sorular\u0131-5<\/a><\/td><\/tr>
\u00c7al\u0131\u015fma Sorular\u0131-6<\/a><\/td><\/tr>
Aras\u0131nav ve \u00c7\u00f6z\u00fcmleri<\/a><\/td><\/tr>
Final S\u0131nav\u0131 ve \u00c7\u00f6z\u00fcmleri<\/a><\/td><\/tr>

Bilgi \u00dcniversitesi Math 170 \u00c7al\u0131\u015fma Sorular\u0131<\/strong><\/td><\/tr>
Math 170 Worksheet-1<\/a><\/td><\/tr>
Math 170 Worksheet-2<\/a><\/td><\/tr>
Math 170 Worksheet-3<\/a><\/td><\/tr>
Math 170 Worksheet-4<\/a><\/td><\/tr>
Math 170 Worksheet-5<\/a><\/td><\/tr>
Math 170 Worksheet-6<\/a><\/td><\/tr>

Yard\u0131mc\u0131 Calculus D\u00f6k\u00fcmanlar\u0131<\/strong><\/td><\/tr>
Diziler ve Seiler Konu Anlat\u0131m\u0131<\/a><\/td><\/tr>
Polar Coordinates and Cardioid Sketching<\/a><\/td><\/tr>
Three Dimensional Space<\/a><\/td><\/tr>
Partial Derivatives<\/a><\/td><\/tr>
Applications of Partial Derivatives<\/a><\/td><\/tr>
Multiple Integrals<\/a><\/td><\/tr>
Line Integrals<\/a><\/td><\/tr>
Surface Integrals<\/a>
Course Index
Partial Derivatives<\/a>
Second Order Partial Derivatives<\/a>
Equation of the Tangent Plane in Two Variables<\/a>
Normal Line to the Surface<\/a>
Linear Approximation in Two Variables<\/a>
Linearization of a Multivariable Function<\/a>
Differential of the Multivariable Function<\/a>
Chain Rule for Partial Derivatives of Multivariable Functions<\/a>
Chain Rule and Tree Diagrams of Multivariable Functions<\/a>
Implicit Differentiation for Partial Derivatives of Multivariable Functions<\/a>
Directional Derivatives<\/a>
Gradient Vectors<\/a>
Gradient Vectors and the Tangent Plane<\/a>
Gradient Vectors and Maximum Rate of Change<\/a>
Second Derivative Test: Two Variables<\/a>
Local Extrema and Saddle Points of a Multivariable Function<\/a>
Global Extrema in Two Variables<\/a>
Extreme Value Theorem and Extrema in the Set D<\/a>
Max Product of Three Real Numbers<\/a>
Max Volume of a Rectangular Box Inscribed in a Sphere<\/a>
Points on the Cone Closest to a Point<\/a>
Lagrange Multipliers (Part I)<\/a>
Lagrange Multipliers (Part II)<\/a>
Lagrange Multipliers in Three Dimensions with Two Constraints<\/a>
Midpoint Rule to Approximate Volume of a Double Integral<\/a>
Riemann Sums to Approximate Volume of a Double Integral<\/a>
Average Value of a Double Integral<\/a>
Iterated Integrals<\/a>
Double Integrals<\/a>
Double Integrals of Type I and Type II Regions<\/a>
Double Integrals to Find the Volume of the Solid<\/a>
Double Integrals to Find Surface Area<\/a>
Converting Iterated Integrals to Polar Coordinates<\/a>
Converting Double Integrals to Polar Coordinates<\/a>
Sketching the Region Given by a Double Polar Integral<\/a>
Double Polar Integral to Find Area<\/a>
Double Polar Integral to Find the Volume of the Solid<\/a>
Double Integrals to Find Mass and Center of Mass of the Lamina<\/a>
Midpoint Rule for Triple Integrals<\/a>
Average Value of the Triple Integral<\/a>
Triple Iterated Integrals<\/a>
Triple Integrals<\/a>
Triple Integrals to Find Volume of the Solid<\/a>
Expressing a Triple Iterated Integral Six Ways<\/a>
Mass and Center of Mass with Triple Integrals<\/a>
Moments of Inertia with Triple Integrals<\/a>
Cylindrical Coordinates<\/a>
Converting Triple Integrals to Cylindrical Coordinates<\/a>
Volume in Cylindrical Coordinates<\/a>
Spherical Coordinates<\/a>
Triple Integral in Spherical Coordinates to Find Volume<\/a>
Jacobian of the Transformation (2×2)<\/a>
Jacobian of the Transformation (3×3)<\/a>
Plotting Points in Three Dimensions<\/a>
Distance Formula for Three Variables<\/a>
Equation of a Sphere, Plus Center and Radius<\/a>
Describing a Region in 3D Space<\/a>
Using Inequalities to Describe a Region in 3D Space<\/a>
Finding a Vector From Two Points<\/a>
Vector Addition and Combinations of Vectors<\/a>
Sum of Two Vectors<\/a>
Copying Vectors to Find Combinations of Vectors<\/a>
Unit Vector in the Direction of the Given Vector<\/a>
Angle Between a Vector and the x-axis<\/a>
Magnitude and Angle of the Resultant Force<\/a>
Dot Product of Two Vectors<\/a>
Angle Between Two Vectors<\/a>
Orthogonal, Parallel or Neither (Vectors)<\/a>
Acute Angle Between the Lines (Vectors)<\/a>
Acute Angles Between the Curves (Vectors)<\/a>
Direction Cosines and Direction Angles (Vectors)<\/a>
Scalar Equation of a Line<\/a>
Scalar Equation of a Plane<\/a>
Scalar and Vector Projections<\/a>
Cross Product<\/a>
Vector Orthogonal to the Plane<\/a>
Volume of the Parallelepiped Determined by Vectors<\/a>
Volume of the Parallelepiped with Adjacent Edges<\/a>
Scalar Triple Product to Verify the Vectors are Coplanar<\/a>
Vector and Parametric Equations of the Line<\/a>
Parametric and Symmetric Equations of the Line<\/a>
Symmetric Equations of a Line<\/a>
Parallel, Intersecting, Skew and Perpendicular Lines<\/a>
Equation of the Plane Using Vectors<\/a>
Point of Intersection of a Line and a Plane<\/a>
Parallel, Perpendicular, and Angle Between Planes<\/a>
Parametric Equations for the Line of Intersection of Two Planes<\/a>
Symmetric Equations for the Line of Intersection of Two Planes<\/a>
Distance Between a Point and a Line (Vectors)<\/a>
Distance Between a Point and a Plane (Vectors)<\/a>
Distance Between Parallel Planes (Vectors)<\/a>
Sketching the Quadric Surface<\/a>
Reducing a Quadric Surface Equation to Standard Form<\/a>
Domain of the Vector Function<\/a>
Limit of the Vector Function<\/a>
Sketching the Vector Equation<\/a>
Projections of the Curve Onto the Coordinate Axes<\/a>
Vector and Parametric Equations of the Line Segment<\/a>
Vector Function for the Curve of Intersection of Two Surfaces<\/a>
Derivative of the Vector Function<\/a>
Unit Tangent Vector<\/a>
Parametric Equations of the Tangent Line (Vectors)<\/a>
Integral of the Vector Function<\/a>
Green’s Theorem: One Region<\/a>
Green’s Theorem: Two Regions<\/a>
Linear Differential Equations<\/a>
Circuits and Linear Differential Equations<\/a>
Linear Differential Equation Initial Value Problem<\/a>
Differential Equations<\/a>
Change of Variable to Solve a Differential Equations<\/a>
Separable Differential Equations Initial Value Problem<\/a>
Mixing Problems with Separable Differential Equations<\/a>
Euler’s Method (Part I)<\/a>
Euler’s Method (Part II)<\/a>
Euler’s Method (Part III)<\/a>
Sketching Direction Fields<\/a>
Population Growth<\/a>
Logistic Growth Model of a Population<\/a>
Predator-Prey Systems<\/a>
Second-Order Differential Equations<\/a>
Equal Real Roots of Second-Order Homogeneous Differential Equations<\/a>
Complex Conjugate Roots of Second-Order Homogeneous Differential Equations<\/a>
Second-Order Differential Equations: Initial Value Problems (Example 1)<\/a>
Boundary Value Problem, Second-Order Homogeneous Differential Equation, and Distinct Real Roots<\/a>
Boundary Value Problem, Second-Order Homogeneous Differential Equation, and Complex Conjugate Roots<\/a>
Second-Order Differential Equations: Working Backwards<\/a>
Second-Order Non-Homogeneous Differential<\/a>
Variation of Parameters for Differential Equations<\/a>
Second-Order Non-Homogeneous Differential Equations: Initial Value Problem<\/a>
Laplace Transforms Using the Definition<\/a>
Laplace Transforms Using a Table<\/a>
Initial Value Problems with Laplace Transforms<\/a>
Laplace Transforms and Integration by Parts with Three Functions<\/a>
Inverse Laplace Transform<\/a>
Convolution Integral for Initial Value Problems<\/a>
Exact Differential Equations<\/a>
Lagrange Multipliers and Three Dimensions, One Constraint<\/a>
Limit of the Multivariable Function<\/a>
Minimum Distance Between the Point and the Plane<\/a>
Precise Definition of the Limit for Multivariable Functions<\/a>
Critical Points of Multivariable Functions<\/a>
Discontinuities of a Multivariable Function<\/a>
Domain of a Multivariable Function<\/a>
Arc Length of a Vector Function<\/a>
Area of the Surface<\/a>
Tangential and Normal Components of the Acceleration Vector<\/a>
Curl and Divergence<\/a>
Curvature of the Vector Function<\/a>
Independence of Path<\/a>
Line Integral of a Curve<\/a>
Line Integral of a Vector Function<\/a>
Maximum Curvature of the Function<\/a>
Normal and Osculating Planes<\/a>
Parametric Representation of the Surface<\/a>
Points on the Surface<\/a>
Potential Function of a Conservative Vector Field<\/a>
Potential Function of the Conservative Vector Field to Evaluate a Line Integral<\/a>
Potential Function of the Conservative Vector Field, Three Dimensions<\/a>
Re-parametrizing the Curve in Terms of Arc Length<\/a>
Course Description
<\/td><\/tr><\/tbody><\/table><\/figure>\n","protected":false},"excerpt":{"rendered":"

S\u0131nav Ar\u015fivleri – Exam Archives First Midterm (1999-2006) Second Midterm (1999-2006) Final (1999-2006) \u0130stanbul Teknik \u00dcniversitesi S\u0131nav \u00d6rnekleri ve \u00c7al\u0131\u015fma Sorular\u0131 \u00c7al\u0131\u015fma Sorular\u0131-1 \u00c7al\u0131\u015fma Sorular\u0131-2…<\/p>\n

Devam\u0131n\u0131 okuyuncalculus mat2 ar\u015fivi<\/span><\/a><\/div>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[],"yoast_head":"\ncalculus mat2 ar\u015fivi - bo\u011fazi\u00e7iliden \u00f6zel CALCULUS dersi verilir. 05423140369<\/title>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"http:\/\/www.calculusdersi.org\/?p=635\" \/>\n<meta property=\"og:locale\" content=\"tr_TR\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"calculus mat2 ar\u015fivi - bo\u011fazi\u00e7iliden \u00f6zel CALCULUS dersi verilir. 05423140369\" \/>\n<meta property=\"og:description\" content=\"S\u0131nav Ar\u015fivleri – Exam Archives First Midterm (1999-2006) Second Midterm (1999-2006) Final (1999-2006) \u0130stanbul Teknik \u00dcniversitesi S\u0131nav \u00d6rnekleri ve \u00c7al\u0131\u015fma Sorular\u0131 \u00c7al\u0131\u015fma Sorular\u0131-1 \u00c7al\u0131\u015fma Sorular\u0131-2…\" \/>\n<meta property=\"og:url\" content=\"http:\/\/www.calculusdersi.org\/?p=635\" \/>\n<meta property=\"og:site_name\" content=\"bo\u011fazi\u00e7iliden \u00f6zel CALCULUS dersi verilir. 05423140369\" \/>\n<meta property=\"article:publisher\" content=\"http:\/\/ozelders2013@gmail.com\" \/>\n<meta property=\"article:published_time\" content=\"2020-02-03T06:39:53+00:00\" \/>\n<meta property=\"article:modified_time\" content=\"2023-09-04T18:50:47+00:00\" \/>\n<meta name=\"author\" content=\"admin\" \/>\n<meta name=\"twitter:card\" content=\"summary_large_image\" \/>\n<meta name=\"twitter:label1\" content=\"Yazan:\" \/>\n\t<meta name=\"twitter:data1\" content=\"admin\" \/>\n\t<meta name=\"twitter:label2\" content=\"Tahmini okuma s\u00fcresi\" \/>\n\t<meta name=\"twitter:data2\" content=\"7 dakika\" \/>\n<script type=\"application\/ld+json\" class=\"yoast-schema-graph\">{\"@context\":\"https:\/\/schema.org\",\"@graph\":[{\"@type\":\"WebPage\",\"@id\":\"http:\/\/www.calculusdersi.org\/?p=635\",\"url\":\"http:\/\/www.calculusdersi.org\/?p=635\",\"name\":\"calculus mat2 ar\u015fivi - 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