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YOUR FOCUS Topic 8.6 · Finding the Area Between Curves That Intersect at More Than Two Points 11 MCQ questions available in this scope.
CourseAll courses AP Chemistry AP Biology AP Calculus AB AP Physics 1 AP English Language AP U.S. History AP Human Geography UnitAll units Unit 1 · Limits and Continuity Unit 2 · Differentiation: Definition and Fundamental Properties Unit 3 · Differentiation: Composite, Implicit, and Inverse Functions Unit 4 · Contextual Applications of Differentiation Unit 5 · Analytical Applications of Differentiation Unit 6 · Integration and Accumulation of Change Unit 7 · Differential Equations Unit 8 · Applications of Integration TopicAll topics 8.1 · Finding the Average Value of a Function on an Interval 8.2 · Connecting Position, Velocity, and Acceleration of Functions Using Integrals 8.3 · Using Accumulation Functions and Definite Integrals in Applied Contexts 8.4 · Finding the Area Between Curves Expressed as Functions of x 8.5 · Finding the Area Between Curves Expressed as Functions of y 8.6 · Finding the Area Between Curves That Intersect at More Than Two Points 8.7 · Volumes with Cross Sections: Squares and Rectangles 8.8 · Volumes with Cross Sections: Triangles and Semicircles 8.9 · Volume with Disc Method: Revolving Around the x- or y-Axis 8.10 · Volume with Disc Method: Revolving Around Other Axes 8.11 · Volume with Washer Method: Revolving Around the x- or y-Axis 8.12 · Volume with Washer Method: Revolving Around Other Axes
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AP Calculus AB · Topic 8.6: Finding the Area Between Curves That Intersect at More Than Two Points Open topic Practice question Original PrepAtlas question. This is not an official College Board question.
Find the total area of the two enclosed regions between f and g in the graph below. Crossing boundaries f and g The boundary f is piecewise linear through (−2,0), (−1,2), (0,0), (1,−3), (2,0). Boundary g is y=0 from x=−2 to x=2. Their intersections are −2,0,2. The left triangular region has area 2 and the right has area 3. -2 -1 1 2 -3 -2 -1 1 2 x y 0 f joins (−2,0), (−1,2), (0,0), (1,−3), (2,0). g is y=0. Find total area of both enclosed regions. A −1B 1C 5D 3
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