To help find the velocity of particles requires the evaluation of the indefinite integral of the...

 

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To help find the velocity of particles requires the evaluation of the indefinite integral of the acceleration function, a(t), i.e. Evaluate the following indefinite integrals. Check your value for each integral by differentiating your answer. (a) (b) (c) (d) J V 2= [a(t) dt. (2t7 +3e-6t (81t8 + 25t√t - 36t) In t dt; J 3t² (72 cos 2t + 54e³t) dt; +3 cos 6t) cos(2t8 - 4e -6t 10e2t + 24 √ (e²t + 2) (e2t + 3) dt. + 4 sin 6t+27 dt; To help find the velocity of particles requires the evaluation of the indefinite integral of the acceleration function, a(t), i.e. Evaluate the following indefinite integrals. Check your value for each integral by differentiating your answer. (a) (b) (c) (d) J V 2= [a(t) dt. (2t7 +3e-6t (81t8 + 25t√t - 36t) In t dt; J 3t² (72 cos 2t + 54e³t) dt; +3 cos 6t) cos(2t8 - 4e -6t 10e2t + 24 √ (e²t + 2) (e2t + 3) dt. + 4 sin 6t+27 dt;

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Have a good day Solution 8 a 81 25 E 36t mmt dt 1 I I We will use Integration ... View the full answer