Related series and sequences

Algebra Level 3

In case 2 ignore the first term 1 , but take the first term (1) of case 1 in account, and consider 2 as first term 4 as second term etc..,.

If a n a_n and b n b_n are n t h n^{th} terms of case 1 and case 2 respectively, and A n A_n and B n B_n represents sum to n t h n^{th} term of case 1 and case 2 respectively, find the value of B n 1 A n B_{n-1} - A_n

B n 1 2 \dfrac{B_{n-1}}{2} 3 B n 1 3B_{n-1} A n 1 3 \dfrac{A_{n-1}}{3} 2 A n 1 2A_{n-1}

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