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8.2 The First Fundamental Theorem of CalculusNAME:___Corrective AssignmentDATE:___Find the antiderivative of the following. 1. () 2 4 5 2 + 22. () 4 4 33. () 6 3Evaluate the indefinite integrals.
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How to fill out fundamental formorem of calculus

01
Step 1: Understand the basic concepts of limits and derivatives
02
Step 2: Identify the function for which you want to find the fundamental theorem of calculus
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Step 3: Calculate the antiderivative or integral of the function
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Step 4: Evaluate the antiderivative at the upper and lower limits of integration
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Step 5: Subtract the value of the antiderivative at the lower limit from the value at the upper limit to find the result

Who needs fundamental formorem of calculus?

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Students studying calculus or mathematical analysis
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Scientists and engineers who use calculus in their work
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Anyone interested in understanding the relationship between differentiation and integration
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The fundamental formorem of calculus is a principle that relates the concept of differentiation and integration, showing how they are inverse operations.
Mathematicians, physicists, engineers, and students studying calculus are required to understand and apply the fundamental formorem of calculus.
To apply the fundamental formorem of calculus, one must first differentiate a function to find its derivative, and then integrate the derivative to find the original function.
The purpose of the fundamental formorem of calculus is to provide a powerful tool for solving problems involving rates of change and areas under curves.
The fundamental formorem of calculus requires the input of functions, derivatives, and integrals in order to establish the relationship between differentiation and integration.
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