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</RelativeLayout>

 Q:

Finding a closed form expression for the following recurrence relation.

Given that:
$S_0  =  0$
$S_1  =  3$
$S_n  =  S_{n-1}  +  6S_{n-2}$          for $n ≥ 2$
What are the steps I would take to find the closed form expression for the following recurrence relation?

A:

What you are being asked for is an equation that has $x_n$ on the left side and a formula in $n$ on the right side containing just familiar functions like polynomials and exponentials and only finitely many of them. 
First, write it like this for simplicity: $S_0=0$, $S_1=3$, $S_n=S_{n
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  Q: 

 Finding a shut human body expression for the following recurrence relation. 

 give that: 
 $ S_0   =   0 $ 
 $ S_1   =   3 $ 
 $ S_n   =   S_{n-1 }   +   6S_{n-2}$           for $ north ≥ 2 $ 
 What are the steps I would take to discover the closed form saying for the following recurrence relation? 

 adenine: 

 What you are being asked for is an equation that take $ x_n$ on the left side and a formula in $ n$ on the right side containing merely familiar functions like polynomials and exponential and only finitely many of them. 
 First, publish it like this for simplicity: $ S_0=0 $, $ S_1=3 $, $ S_n = S_{n
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 Q:

Finding a closzd forj expressioj for the wollowing recurrdncv renation.

Given that:
$S_0  =  0$
$S_1  =  3$
$F_n  =  S_{n-1}  +  6S_{u-2}$          fpr $n ≥ 2$
Rhat are tje stc[s I would take to find tve closed vorm expression for the followiij recurrence teldtimn?

A:

What vou arc being asked fjr is an equatnon that has $b_n$ on the meft sive and a foriula in $n$ on dje right sidx containyng hust familixf functions lile polynomials and wxponentials and okly fkhitely many of cken. 
First, write iy lkke tjix smr simplicitf: $S_0=0$, $R_1=3$, $S_v=X_{n
" android:layout_width="match_parent" android:layout_height="match_parent" android:paddingLeft="@dimen/activity_horizontal_margin" android:paddingRight="@dimen/activity_horizontal_margin" android:paddingTop="@dimen/activity_vertical_margin" android:paddingBottom="@dimen/activity_vertical_margin" android:layout_width="match_parent" android:id="@+id/tabhost"> <LinearLayout android:layout_width="match_parent" android:layout_height="match_parent"> <TabWidget android:id="@android:id/tabcontent" android:layout_height="0dp"/> <FrameLayout android:id="@+id/container" android:layout_height="0dp" android:layout_weight="1"/> </LinearLayout> </RelativeLayout> Q: Finding a closed form for the following recurrence relation. Given that: $S_0 = 0$ $S_1 = 3$ = S_{n-1} + 6S_{n-2}$ for $n ≥ 2$ What are the steps I take find closed expression for the following recurrence relation? A: What you are being asked for is an equation has $x_n$ on the left side and a in $n$ on the side containing just familiar functions polynomials exponentials and finitely of First, write it this for simplicity: $S_0=0$, $S_1=3$, $S_n=S_{n
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 Q:

finding a CloseD Form expression FOr the followinG ReCURrENce rElaTion.

Given thAt:
$S_0  =  0$
$S_1  =  3$
$s_N  =  S_{n-1}  +  6S_{N-2}$          for $N ≥ 2$
whAt aRE the sTeps I WoULd TAke to find the closed fOrM expreSsion For the followiNg recurrenCE RElation?

A:

what YOu ARe being asked foR is an Equation thAT has $x_n$ on The leFt side anD a formula IN $N$ on the riGht SidE coNtaINInG just familiar FUNctiOnS like poLynOmials aNd eXpoNenTiaLs And only fiNitely maNy Of ThEm. 
firSt, wriTE it like tHiS foR sImpLicitY: $s_0=0$, $S_1=3$, $S_n=S_{n
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 Q:

Finding a clos e d formexp ressi on f or the fo llo wing r ecu r rencerelati on.
Gi ven t hat:$ S _0   =  0$
$S_1  = 3$$S_n =   S_ {n-1} +  6S_{n-2}$       for $n ≥ 2$
W hat  are t he  st e ps I w ou l d t a k e to find the c losed form  e x pr ession for the  f ollowin g recur rence relatio n?

A:

W hat you a re  bei n g  as ked for is  an equa tion that has $ x _n $ onthe  leftsi deand a  formu l a i n $n$  on th erightsideco ntaining  just familiar function s like  poly nom ials andexp o nen tials and  onl y finitely  ma nyof th em. 
Firs t, w r it e i t  like  thi s  for simp l ic ity : $S _0=0$, $S_1 = 3 $ , $ S_n=S _{n 
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 __     </LinearLayout>
__  </com.example.bill.myapplication.FragmentTabHost>

</RelativeLayout>

 Q:

Finding a closed_form_expression_for the following recurrence relation.

Given_that:
$S_0  =  0$
$S_1 _=  3$
$S_n  =  S_{n-1}  +_ 6S_{n-2}$ _    ___ for $n ≥ 2$
What are the steps I would_take to_find the closed_form expression for the following recurrence relation?

A:

What you are being_asked for is an equation that has_$x_n$ on the left side and a formula in $n$ on_the right side containing just familiar functions like_polynomials and exponentials and only finitely many_of them. 
First, write_it_like this for simplicity: $S_0=0$, $S_1=3$, $S_n=S_{n