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Multiple Choice
Find the general indefinite integral. (Use c for the constant of integration.)
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Verified step by step guidance
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Step 1: Recall the general rule for finding the indefinite integral of a power function. The integral of x^n with respect to x is (x^(n+1))/(n+1) + c, where c is the constant of integration.
Step 2: Identify the given function to integrate, which is 8x^9. Here, the coefficient is 8, and the exponent of x is 9.
Step 3: Apply the integration rule to the term 8x^9. Increase the exponent by 1 (from 9 to 10) and divide by the new exponent (10). This gives (8x^(10))/10.
Step 4: Add the constant of integration, c, to the result, as indefinite integrals always include a constant term.
Step 5: Write the final expression for the general indefinite integral: (8x^(10))/10 + c.