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Let r(t) = . Find ∫[0 to s] r(t) dt

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Final answer:

To find the integral of r(t) from 0 to s, substitute the given function into the integral and solve using appropriate techniques.

Step-by-step explanation:

To find the integral of r(t) from 0 to s, we can proceed as follows:

  1. Substitute the given function r(t) into the integral: ∫[0 to s] r(t) dt
  2. Solve the integral by performing the appropriate calculations, applying any necessary rules or techniques (e.g., u-substitution, integration by parts, etc.)
  3. Evaluate the integral at the limits of integration (0 and s) to find the final result.

It is important to note that the specific function r(t) is not provided, so the actual calculations will depend on the given function. Make sure to use the correct form of the function and follow the steps outlined above.

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