Homework Answers
1 Ans)
N=13812
n=5 (which is number of digits in the number)
r=9 (here find 9's complement
so
by substitute in the formula as r^n-N
such that=>
9^5-13812
59049-13812
=45237
2 ans)
N=32120
n=5
r=5
so
5^5-32120
=-28995
#but the actual r's compliment without formula is good other wise above we need some modification
9's complement
99999
-13812
than
86817
five complement is possible high one is
55555
32120
then
23245
#if you have any doubt or more information needed comment below..i will repond as possible as soon..thanks,..
n=2 Question 3 3 pts Find the Fourier Sine series for the function defined by 0<c<n...
n=2
Question 3 3 pts Find the Fourier Sine series for the function defined by 0<c<n f() = { 0, 2n, n<3 < 2n and write down, 1. The period T and the frequency wo of the Fourier Sine series 2. The coefficients bn for n = 1,2,3,...
Find f(1), f(2), and f(3) if f(n) is defined recursively by f(0) = 1 and for n = 0, 1, 2,
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Find f(1), f(2), f(3), f(4) and f(5) if f(n) is defined recursively by f(0)=3 and for...
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n=7 Question 3 3 pts Find the Fourier Sine series for the function defined by f(x)...
n=7
Question 3 3 pts Find the Fourier Sine series for the function defined by f(x) = { 0, 2n, 0 <*n n<<2n and write down, 1. The period T and the frequency wo of the Fourier Sine series 2. The coefficients for r = 1,2,3,...
3. Let {Sn, n > 0} be a symmetric Random Walk on Z. Defined To inf(n...
3. Let {Sn, n > 0} be a symmetric Random Walk on Z. Defined To inf(n > 1 : Sn-0} the time of first passage to state 0, prove that 2n - 1 for any n 2 1
3. Let(Sn, n > 0} be a symmetric Random Walk on Z. Defined To-inf(n-1 : Sn-0)...
3. Let(Sn, n > 0} be a symmetric Random Walk on Z. Defined To-inf(n-1 : Sn-0) the time of first passage to state 0, prove that PlT, = 2nlSo = 0] = 2n.plsøn = 이So = 0] for any n 2 1
0. For n E N, n > 1, let s, be defined by 8. *Let s1...
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Inverses
3. Let g: N\ { 1 } → N be defined by g(n)-the product of the distinct prime factors of n. a. Find g(2,4, 6, 8, 10, 14)) b. Find g(2, 4, 6, 8, 10, 14)) c. Find g (3)) d. Find g'(1)
3. Let g: N\ { 1 } → N be defined by g(n)-the product of the distinct prime factors of n. a. Find g(2,4, 6, 8, 10, 14)) b. Find g(2, 4, 6, 8, 10, 14))...
n=2
Question 3 3 pts Find the Fourier Sine series for the function defined by 0<c<n f() = { 0, 2n, n<3 < 2n and write down, 1. The period T and the frequency wo of the Fourier Sine series 2. The coefficients bn for n = 1,2,3,...
Find f(1), f(2), f(3), f(4) and f(5) if f(n) is defined recursively by f(0)=3 and for n=0, 1, 2, ... f(n + 1) = 3f(n) + 7 f(n + 1) = f(n)^2 - 2f(n) - 2
Let f:N + N be defined by the recursive definition: Base case: f(0) = 7 Recursive step: 3nf(n-1) and g:N + N be defined by the recursive definition: Base case: g(0) = 1 Recursive setep: g(n) = 8 * g(n-1) +4n Find a closed-form definition for fog(n)
n=7
Question 3 3 pts Find the Fourier Sine series for the function defined by f(x) = { 0, 2n, 0 <*n n<<2n and write down, 1. The period T and the frequency wo of the Fourier Sine series 2. The coefficients for r = 1,2,3,...
3. Let {Sn, n > 0} be a symmetric Random Walk on Z. Defined To inf(n > 1 : Sn-0} the time of first passage to state 0, prove that 2n - 1 for any n 2 1
3. Let(Sn, n > 0} be a symmetric Random Walk on Z. Defined To-inf(n-1 : Sn-0) the time of first passage to state 0, prove that PlT, = 2nlSo = 0] = 2n.plsøn = 이So = 0] for any n 2 1
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