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Calculate the Area Enclosed by 2 Curves - Integrals & Integration - Step by Step Explanation
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Worked example in which we calculate the area, or region, enclosed between two curves using integration.
The method is summarised in 3 steps:
- Step 1 : Find the x coordinates of the points of intersection of the two curves.
- Step 2 : Determine which curve is above the other between the 2 values of x found in step 1 and establish which definite integral the area is equal to.
- Step 3: Evaluate the definite integral.
The method is summarised in 3 steps:
- Step 1 : Find the x coordinates of the points of intersection of the two curves.
- Step 2 : Determine which curve is above the other between the 2 values of x found in step 1 and establish which definite integral the area is equal to.
- Step 3: Evaluate the definite integral.
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