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IB Mathematics Applications & Interpretation Topic Calculus (SL/HL) covers syllabus content. Use these Notes, Questionbank, Videos, Flashcards, and Lessons to review the topic, practise exam questions, and move between notes, videos, flashcards, and lessons where available.
Question Type 1: Integrating a polynomial without boundary conditions
Question Type 2: Integrating polynomials with boundary conditions to solve for C
Question Type 3: Calculating the area between a polynomial in the positive section and the x axis
Question Type 4: Calculating the area between any function in the positive section and the x axis (using technology)
Question Type 1: Calculating derivatives of complicated functions
Question Type 2: Applying chain rule on composite functions
Question Type 3: Applying product rule on multiplying functions
Question Type 4: Deriving functions with a combination of product and chain rule
Question Type 5: Applying quotient rule on functions as a rational
Question Type 6: Deriving functions by applying product, quotient and chain rule
Question Type 7: Finding the related rates between variable given contextual information on their relation
Question Type 1: Applying integration through using the basis integrals
Question Type 2: Applying integration through using the basis integrals alongside their composite transformations in linear functions
Question Type 3: Integrals with an inside function and its derivative
Question Type 4: Evaluating integrals with an inside function and its derivative
Question Type 1: Evaluating definite integrals analytically
Question Type 2: Calculating the area between a function and the x-axis
Question Type 3: Calculating the area between a function and the y-axis
Question Type 4: Finding the volume of revolution of a region about the x-axis
Question Type 5: Finding the volume of revolution of a region about the y axis
Question Type 1: Formulating a model for differential equation given a contextual description
Question Type 2: Separating a differential equation into two variables
Question Type 3: Solving a separable differential equation to obtain the general solution
Question Type 4: Finding the particular solution for a separable differential equation using the general solution
Question Type 1: Approximating values for a given step length using Euler's method
Question Type 2: Approximating values for a given interation amount and step length using technology
Question Type 3: Approximating values for coupled system using Euler's method for a given step length
Question Type 4: Approximating values for coupled system using Euler's method with fixed iteration and step length using technology
Question Type 1: Finding the general solution to linear coupled differential equations with real and distinct eigenvalues
Question Type 2: Finding the particular solution to linear coupled differential equations with some initial condition and real and distinct eigenvalues
Question Type 3: Finding the general solution to linear coupled differential equations with any type of eigenvalues
Question Type 4: Sketching trajectories of general solution of linear coupled differential equations onto a phase portrait
Question Type 5: Interpreting key informative points using phase portraits
Question Type 6: Determining the type of eigenvalue given a phase portrait diagram