QUESTION 8 Find the first five terms of the sequence defined by each of these recurrence relations and initial conditions. Then solve the recurrence relation. a) an = an-1 + 2, ao = 1 b) an = 2an-1 + 1, ao = 0. For the toolbar, press ALT+F10 (PC) or ALT+FN+F10 (Mac). B I Paragraph Arial 14px 三 == x X, ST !! !!! [+

Q: Evaluate if x=4,8,3,-2 ∑x ∑x+1 ∑(x+1) 3∑x - 4

A: Given that  if x=4,8,3,-2

Q: Suppose that {an} is defined recursively by: an = (an-1)² - 1 and that ao = 2. Find a2 and az.

A:

Q: A gym initially has 2000 members. Each year, the gym loses 10% of its current members and gains 150…

A: Let an=0.1·an-1 +150 is the right answer. Then, it must be true for all value of n⇒at n=1 So,…

Q: Express in terms of sums and differences of logarithms. m²p3 logb 2log+m+3logóp - 5logon - 9 2loghm…

A: Let, y= logbm2p3n5b9 Using logarithmic property  logbxz=logbx-logbz .........(i) logbac=logba+logbc…

Q: Starting in the year 2012, the number of speeding tickets issued each year in Middletown is…

A: The objective of the question is to find the number of speeding tickets that will be issued in the…

Q: Write out the first three terms in the expansion of (x + y)^20

A:

Q: 4 -7 -3 -2 8. Let A = [^, and 8 = [ -21. Compute A-1B. -1 2 1

A: first we compute A^-1 by using formula

Q: I have to identify the recursive and explicit rule. I need to select two

A: Answer: Option F f(n)=f(n-1) . r Option A f(n)=3. 4n-1

Q: The first three terms in the expansion of (1 + ay)^n are 1, 12y, and 68y^2. Find a and n.

A:

Q: = 5 Find a3, a4, and as for the recursive formula an = an-1 +3an-2 if a1 = 2 and a2

A: given   recursive formula is an= an-1+3an-2and   a1=2   ,  a2=5then we have to find  a3 , a4  , a5…

Q: A and B are working seperately can do a piece of work in 9 and 12 days respectively.if they work for…

A:

Q: 6h term of a G.P. is 9375 and its 4th term is 375. ind its 9th term.

A:

Q: = 3 + (0.4)^, list the first three terms of {an } and E an If an

A: the given expression is an=3+0.4n to find the first three terms, substitute n=1,2,3 therefore,…