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Can you please help me to solve this question with answers please. Activity 8: The antiderivative and area computing Area calculations are important in many

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Can you please help me to solve this question with answers please.

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Activity 8: The antiderivative and area computing Area calculations are important in many real-world applications, Antiderivatives can be used to calculate the area under the curve, which can be approximated using numerical tools. Two examples showing the area under the curve are below f1 = x in the interval [1.5,3.5] f2 = x35 in the interval [1, 3] first function Second function 4.0 120 3.5 100 3.0 25 80 20 60 15 40 10 05 20 O. 2 In this activity, one of the two options below can be used to solve. Option 1: Using the Reimann sum: We want to explore the use of Reimann sum approximation to calculate the area under the curve for function fz - x- 1. Use a technology tool to calculate the area under f2 in the interval [1,3] using the midpoint Reimann sum, Use n-4. 2 . Same question using n-8 3. Same question using n-12 4. Compare between the results of the previous questions. Option 2: Integrate directly using a technology tool Calculate the area under the curve for function f2 = x in the interval [1,3] using a technology tool such as graphing calculator or Excel

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