Find the derivative. sin 0 d. secy dy de a. by evaluating the integral and differentiating the result. b. by differentiating the integral directly. a. To find the derivative by evaluating the integral and differentiating the result, first find the antiderivative, F, of the integral. sin 0 d. secy dy de +c] de b. To find the derivative by differentiating the integral directly, determine which of the following is the correct integral. Choose the correct answer below. sin 0 OA. de sec y dy = secʻ(sin 0) • sec d0 sin 0 d. B. de ?(sin 0) • secy dy = sec cos e de sin 0 d. OC. de secʻy dy = sec (sin 0) • sin 0 de sin 0 2. secy dy = tan (sin 0) • sin 0 %3D d0 d0 Next, simplify. sin 0 ²y dy = sec de