(b) What is the maximum displacement from its resting position?meters(c) What is the time required for one oscillation?second(s)(Simplify your answer. Type an exact answer, using a as needed. Use integers or fractions for any numbers in the expression.)(d) What is the frequency?oscillations per second(Simplify your answer. Type an exact answer, using x as needed. Use integers or fractions for any numbers in the expression.) The displacement d (in meters) of an object at time t (in seconds) is given by the following equation. Answer parts (a) through (d).1d = - 5 sin(a) Describe the motion of the object.Is the motion simple harmonic?- btb22mO A. No, because the given equation is in the form of d(t) = a eCOS4m2B. No, because the given equation is not in the form of d = a sin (ot).- btb2-t4m22mC. Yes, because the given equation is not in the form of d(t) = a eCoSD. Yes, because the given equation is in the form of d = a sin (@t).

Answered: Image /qna-images/answer/864c65d5-830a-4a71-b038-fc25c5361c9c.jpg

The displacement d (in meters) of an object at time t (in seconds) is given by the following equation. Answer parts (a) through (d). d = - 5 sin (a) Describe the motion of the object. Is the motion simple harmonic? - bt O A. No, because the given equation is in the form of d(t) = a e b2 2m cos O B. No, because the given equation is not in the form of d = a sin (ot). 4m2t - bt O C. Yes, because the given equation is not in the form of d(t) = a e 2m 62 cos O D. Yes, because the given equation is in the form of d = a sin (ot). 4m2

The displacement d (in meters) of an object at time t (in seconds) is given by the following equation. Answer parts (a) through (d). d = - 5 sin (a) Describe the motion of the object. Is the motion simple harmonic? - bt O A. No, because the given equation is in the form of d(t) = a e b2 2m cos O B. No, because the given equation is not in the form of d = a sin (ot). 4m2t - bt O C. Yes, because the given equation is not in the form of d(t) = a e 2m 62 cos O D. Yes, because the given equation is in the form of d = a sin (ot). 4m2