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Free rider 2 code half pipe?
18 1i 7g 1i 7g -1s 7g -5a a0 -6s au -7g au 1i 9c 1i,7g -5a 76 1i,6s 1i 7g -50,6i 1i 7g -4m,68 1i 7g -4c 7g -5a 9m -5a 9m 1i 7g 1i,5u 1i 7g -42,5k 1i 7g -3o,5a 1i 7g -3e,50 1i 7g -34,4m 1i 7g -2q,4c 1i 7g -2g,42 1i 7g -26,2g 1i 7g 1i,3o 1i 7g -1s,3e 1i 7g -1i,34 1i 7g -18,2q 1i 7g -u,2g 1i 7g -k,26 1i 7g -a,1s 1i 7g 0,18 1i k 1i -26 1i -6i u,1i 1i 7g a,-26 1i -6i 1i -6i -5a -ak -6i -7q -3o,-6i -5a -68 1i,-5u 1i -6i -50,-5k 1i -6i -4c,-5a 1i -6i -3e,-50 1i -6i -2q,-4m 1i -6i -26,-4c 1i -6i -1i,-42 1i -6i -u,-3o 1i -6i -k,-3e 1i -6i -a,-34 1i -6i 0,-2q 1i -6i a,-2g 1i -6i k,-ak -6i -ak 1i -6s 1i,a0 -6s a0 1i 8o 1i 8o -5a,92 -5a 92 1i,-7g 1i -7g -5k,-7q -5k -7q 1i,-au -5a -7q -2q##
Free rider maps?
try this one regards joely -18 1i 18 1i jc 1i jc -26,jc 1i q8 1i,j2 1i jc -26,io 1i jc -1s,ie 1i jc -1i ka 1i,i4 1i jc -18,HQ 1i jc -u,jc -k hg 1i,h6 1i jc -a li 1i,jc 0 gs 1i,gi 1i jc a,g8 1i jc k,fu 1i jc u mq 1i,fu 1i jc 18 n4 1i,g8 1i f0 1i,fu 1i jc 18,fk 1i jc 1i,jm 1i jc -26,k0 1i jc -1s,kk 1i jc -18,ku 1i jc -u,jc -k l8 1i,jc 0 ls 1i,m6 1i jc a,mg 1i jc k,uu 1i uu -1s uu -2q uu -34 uu -3e,uu -1s tc 1i,UK 1i uu -2g uu -3e,ua 1i uu -2q,u0 1i uu -2g,TM 1i uu -26,t2 1i uu -1i,uu -18 so 1i,se 1i uu -u,uu -k s4 1i,rq 1i uu -a,uu 0 rg 1i,r6 1i uu a,qs 1i uu k,uu u qi 1i,uu 18 q8 1i,uu 1i qi 1i,uu -4m uu -50 uu -5a uu -5k,uu -5u uu -68,uu -6i uu -6s uu -76 UK -76 uu -2q,uu -6s uu -5a,u0 -76 so -76 qi -76 q8 -76 uu -76,qi -76 uu -6s,q8 -76 pk -76,uu -4m uu -34,ua -76 uu -34,u0 -76 uu -3e,TM -76 uu -3o,uu -42 tc -76,t2 -76 uu -4c,uu -4m so -76,se -76 uu -50,s4 -76 uu -5a,rq -76 uu -5k,rg -76 uu -5u,r6 -76 uu -68,uu -6i qs -76,n4 -76 pu -76,-u -k fk -k,-18 1i -18 -k -a -k -18 -2g,-18 -k -18 -34 -18 1i -4m 1i -18 0,-18 1i -68 1i -92 1i -no 1i -no -2g,n4 -76 n4 -b8,n4 -au n4 -de,-u -k -18 -34,-k -k -18 -2q,0 -k -18 -26,-18 -1s a -k,k -k -18 -1i,-18 -18 u -k,18 -k -18 -u -3o 1i,-1i 1i -18 -34,-1s 1i -18 -2q,-26 1i -18 -2g,-2g 1i -18 -26,-18 -1s -2q 1i,-34 1i -18 -1i,-18 -18 -3e 1i,-42 1i -18 -k,-18 -a -4c 1i,-18 a -50 1i,-5a 1i -18 k,-18 u -5k 1i,-5u 1i -18 18,-ne 1i -no -2g,-n4 1i -no -26,-no -1s -mq 1i,-mg 1i -no -1i,-no -18 -m6 1i,-ls 1i -no -u,-no -k -li 1i,-l8 1i -no -a,-ku 1i -no 0 -ne k,-ku 1i -mq k,-ku 1i -no a,-kk 1i -no k,-ka 1i -no u,-no 18 -jm 1i,-pu -2g -pu 5u -10q 5u,-q8 5u -pu -2g,-qi 5u -pu -26,-pu -1s -qs 5u,-r6 5u -pu -18,-pu -u -rg 5u,-rq 5u -pu -a,-s4 5u -pu 0,-pu a -se 5u,-so 5u -pu k,-t2 5u -pu u,-pu 18 -tc 5u,-TM 5u -pu 1i,-u0 5u -pu 1s,-ua 5u -pu 26,-UK 5u -pu 2g,-uu 5u -pu 2q,-v8 5u -pu 34,-vi 5u -pu 3e,-vs 5u -pu 3o,-106 5u -pu 42,-10g 5u -pu 4c,-pu 4m -10q 5u,-pu 50 -114 5u,-11e 5u -pu 5a,-pu 5k -11o 5u,-122 5u -rq 5u,-122 5u -17m 5u -1ji 5u -1ji 2q##B -1j8 34 2q,B -1j8 3o 2q,B -1j8 4c 2q,B -1j8 50 2q,B -1j8 5k 2q
What is the average cost of a house in 2012?
18 1i 2q 1i 2q -1i,-18 1i -2q 1i -2q -1i,0 1i -2q 18,-a 1i -2q u,-k 1i -2q k,-u 1i -2q a,-18 1i -2q 0,-1i 1i -2q -a,-1s 1i -2q -k,-26 1i -2q -u,-2g 1i -2q -18,k 1i 2q k,u 1i 2q a,18 1i 2q 0,1i 1i 2q -a,1s 1i 2q -k,26 1i 2q -u,2g 1i 2q -18,2q -42 2q -1i,2q -42 -2q -42 -2q -18,0 -42 -2q -3o,-a -42 -2q -3e,-k -42 -2q -34,-u -42 -2q -2q,-18 -42 -2q -2g,-1i -42 -2q -26,-1s -42 -2q -1s,-26 -42 -2q -1i,-2g -42 -2q -18,0 -42 2q -3o,a -42 2q -3e,k -42 2q -34,u -42 2q -2q,18 -42 2q -2g,1i -42 2q -26,1s -42 2q -1s,26 -42 2q -1i,2g -42 2q -18,0 1i 0 i4 1s qs,0 i4 -1s qs,0 5k 34 h6,0 5k -2q h6,-1i 1i 2q 1i,2q u a 1i,2q 18 0 1i#-18 -34 -u -34 -k -2q -k -2g -u -26 -18 -26 -1i -2g -1i -2q -18 -34,u -34 18 -34 1i -2q 1i -2g 18 -26 u -26 k -2g k -2q u -34,-1i -a -u 0 18 0 1s -a,0 -1i -a -u 0 -u,-a 1i 0 1s#B 0 -3e 8e,B 0 u 2q,G -1s -34 9r,G -1s k 71,G 1s k 47,G 1s -34 1d,G 0 -42 b8,G -2q -18 8e,G 0 1i 5k,G 2q -18 2q
Any free rider track?
monster half pipe -18 1i 18 1i 68 1i 92 -1s,-5u 1i -92 1i -92 -1i -92 -4m -ak -4m -ak 1i -92 1i,-ak -4m -92 -34,-34 1i -92 18,-3e 1i -92 u,-3o 1i -92 k,-42 1i -92 a,-4c 1i -92 0,-4m 1i -92 -a,-50 1i -92 -k,-5a 1i -92 -u -ak -2g -92 -2g,-5k 1i -92 -18,-5u 1i -92 -1i,-68 1i -92 -1s,-6i 1i -92 -26,-6s 1i -92 -2g,-76 1i -92 -2q,-7g 1i -92 -34,-7q 1i -92 -3e,-84 1i -92 -3o,-8e 1i -92 -42,-8o 1i -92 -4c,-5u 1i -18 1i,5u 1i 92 1i,92 -1i 92 -4m ak -4m ak 1i 92 1i,92 -4m ak -34 92 -34 ak -1i,34 1i 92 18,3e 1i 92 u ak u,92 u 9m 1i 9m -4m ak -3o 92 -3o ak -26,3o 1i 92 k 9c k,92 -1i 92 1i,42 1i 92 a ak a,92 a AA 1i AA -4m ak -4c,4c 1i 92 0 ak 0 92 -1i ak -1i,4m 1i 92 -a ak 18 92 18,50 1i 92 -k ak -k,92 -k ak u,5a 1i 92 -u ak -u 92 -2g,5k 1i 92 -18 ak a,5u 1i 92 -1i,6i 1i 92 -26 ak -26,92 -26 ak -k,6s 1i 92 -2g,76 1i 92 -2q ak -2q,92 -2q ak -18 92 -18,7g 1i 92 -34,7q 1i 92 -3e ak -3e,92 -3e ak -1s 92 -1s,84 1i 92 -3o,8e 1i 92 -42 ak -42,92 -42 ak -2g 92 -2g,8o 1i 92 -4c ak -4c,92 -4c ak -2q,-AA -4m -AA 1i,-a0 1i -a0 -4m -92 -3o,-9m -4m -9m 1i,-9c 1i -9c -4m -92 -4c,-ak -4c -92 -4c,-ak -42 -92 -42,-ak -3o -92 -3o,-ak -34 -92 -34,-ak -3e -92 -3e,-ak -2q -92 -2q,-ak -26 -92 -26,-ak -1s -92 -1s,-ak -1i -92 -1i,-ak -18 -92 -18,-ak -u -92 -u,-ak -k -92 -k,-ak -a -92 -a,-ak 0 -92 0,-ak a -92 a,-ak k -92 k,-ak u -92 u,-ak 18 -92 18,-9m -4m -92 -42,-AA -4m -92 -3e,-ak -4c -92 -2q,-ak -42 -92 -2g,-ak -3o -92 -26,-ak -34 -92 -1i,-ak -3e -92 -1s,-ak -2q -92 -18,-ak -26 -92 -k,-ak -1s -92 -a,-ak -1i -92 0,-ak -18 -92 a,-ak -u -92 k,-ak -k -92 u,-ak -a -92 18,-ak 0 -92 1i,-ak a -9c 1i,-ak k -9m 1i,-ak u -a0 1i,-ak 18 -AA 1i,ak 1i 92 0,9c -4m 9c 1i 92 18,a0 1i a0 -4m ak -42,ak -a 92 -a,ak k 92 k,9c -4m ak -3e,ak -a 92 -1s,ak k 92 -u,a0 1i 92 k#-9c -e2 -9c -AA,-6s -e2 -8o -ak,-6s -d4 -68 -de -5k -de -5a -cq -5k -bs -6i -bi -7q -b8 -5k -b8,-1s -au -1s -ec -u -ec -a -e2 -a -de -k -d4 -1i -cq -1s -cq,18 -do 18 -au,18 -em 1i -em 1i -f0 18 -f0 18 -em u -em u -f0 18 -f0,3e -au 3e -ec 4c -ec 50 -e2 5a -do 5a -de 50 -cq 42 -cq 3e -cq,84 -em 5u -em 5u -au 8e -au,5u -d4 84 -d4,-ak -4m -ak -6s -92 -6s -92 -4m,-92 -6s -8o -5k -84 -4m -6s -3o,ak -4m ak -6s 92 -6s 92 -4m,-76 -42 -5k -34 -3o -2g -1i -26 18 -26 34 -26 4m -2q 5u -3e 76 -4c 84 -5a 92 -6s,-6h -a -5e -1i -5c -3 -4m -1b -4j 0,-42 -15 -34 -11,-42 -15 -3v -2 -36 -2 -38 -15,-2q -5 -2g -16 -2a -7 -21 -16,-u -18 -1m -18 -1m -k -t -m -t -3,-r -3 -1h -3,-4 -1a -4 -8,-k -1a 5 -1a,1n -1a 10 -1a 13 -f 1s -f,13 -h 13 1 1s 0,2i -16 2i -2,2i -p 2q -10,2s -10 38 -10,36 -10 36 -h#
What is (29 18) (17-8)8?
-19 1i -19 a -1i 4 -1i 18 -19 1h,-1j 19 -1i 1n,-1a 1j -19 1t,17 1i 18 1r,17 1i -1a 1i#e -a 3 -b,3 -b 3 -6,3 -6 e -6,f -5 j -3,j -3 o -4 n -7 k -a f -a e -7,f -e j -e,k -f o -d o -a,g -a d -b f -e m -f n -b,1b -2q h -29 p -1i 1m -1a 29 -1o,2a -1p 27 -2n 1b -2r,1f -1a o -4,o -3 b 1f,16 -s a -b,19 -12 8 -b,1f -2g 19 -2a,1n -2g 1s -29,1k -27 1h -22,11 -21 1c -1l 1v -1u,o -4 17 1h,-19 17 t 17,t 17 16 1i,16 1i 15 k,15 i s e s 16#
Why is it said that poisson distribution is a limiting case of binomial distribution?
This browser is totally bloody useless for mathematical display but...The probability function of the binomial distribution is P(X = r) = (nCr)*p^r*(1-p)^(n-r) where nCr =n!/[r!(n-r)!]Let n -> infinity while np = L, a constant, so that p = L/nthenP(X = r) = lim as n -> infinity of n*(n-1)*...*(n-k+1)/r! * (L/n)^r * (1 - L/n)^(n-r)= lim as n -> infinity of {n^r - O[(n)^(k-1)]}/r! * (L^r/n^r) * (1 - L/n)^(n-r)= lim as n -> infinity of 1/r! * (L^r) * (1 - L/n)^(n-r) (cancelling out n^r and removing O(n)^(r-1) as being insignificantly smaller than the denominator, n^r)= lim as n -> infinity of (L^r) / r! * (1 - L/n)^(n-r)Now lim n -> infinity of (1 - L/n)^n = e^(-L)and lim n -> infinity of (1 - L/n)^r = lim (1 - 0)^r = 1lim as n -> infinity of (1 - L/n)^(n-r) = e^(-L)So P(X = r) = L^r * e^(-L)/r! which is the probability function of the Poisson distribution with parameter L.
L N G E D N A?
E N G L A N D
If l is greater than m and m is greater than n then what is the relationship between the values of l and n?
If l > m and m > n then l > n by the transitive property of inequality.
What comes first l or n?
L comes before N
Prove that the sequence n does not converge?
If the sequence (n) converges to a limit L then, by definition, for any eps>0 there exists a number N such |n-L|N. However if eps=0.5 then whatever value of N we chose we find that whenever n>max{N,L}+1, |n-L|=n-L>1>eps. Proving the first statement false by contradiction.
If l is greater than m and m is greater than n what is the relationship between the values l and n?
l is greater than n
If l m and m n what is the relationship between the values l and n?
15
