0000:00:00:00:00Start1Number 1ExplanationGiven a1=−6a_1 = -6a1=−6 and a2=−8a_2 = -8a2=−8. If the recurrence relation satisfies the equation an+1=2an+2+3ana_{n+1} = 2a_{n+2} + 3a_nan+1=2an+2+3an, then the value of a3+2a4a_3 + 2a_4a3+2a4 is ...393939292929343434242424161616
1Number 1ExplanationGiven a1=−6a_1 = -6a1=−6 and a2=−8a_2 = -8a2=−8. If the recurrence relation satisfies the equation an+1=2an+2+3ana_{n+1} = 2a_{n+2} + 3a_nan+1=2an+2+3an, then the value of a3+2a4a_3 + 2a_4a3+2a4 is ...393939292929343434242424161616