Find the general term of the sequence, starting with n 1,determine whether the sequence converges, and if so find its limit56.7.24-1232-224²-33**n+4ansequence converges to2.%3Dn2 - (n + 1)n+4ansequence converges to 0.%3D(n+1)-n²1,sequence converges ton+4an%3D2.(n+1)-n²1assequence converges to(n+ 1) - n²n+4ansequence does not converge.(n+1)2-n²

We have to start with n=1 to make given sequence. we have to find an and limit value

Find the general term of the sequence, starting with n 1,determine whether the sequence converges, and if so find its limit 5. 2-1 3 7. -22 42-32" n+4 sequence converges to n2 - (n + 1) n+4 ,sequence converges to 0. an (n+ 1) - n² 1 ,sequence converges to n+ 4 an = 2 (n+ 1)- n 1 72 a = , sequence converges to (n + 1) - n² n+ 4 sequence does not converge. (n + 1) - n

Find the general term of the sequence, starting with n 1,determine whether the sequence converges, and if so find its limit 5. 2-1 3 7. -22 42-32" n+4 sequence converges to n2 - (n + 1) n+4 ,sequence converges to 0. an (n+ 1) - n² 1 ,sequence converges to n+ 4 an = 2 (n+ 1)- n 1 72 a = , sequence converges to (n + 1) - n² n+ 4 sequence does not converge. (n + 1) - n

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.3: Geometric Sequences

Problem 49E

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