Show that h(n) is a Lowpass filter, given that g(n) = (-1)nh(n) is a Highpass filter

Show that h(n) is a Lowpass filter, given that g(n) = (-1)ⁿh(n) is a Highpass filter

Expert Solution

Manojponduru answered 1 year ago

Shell model for NH 3 (H atomic #1, mass#1, N atomic #7, mass#14

Estimate the temperature knowing the following reaction is spontaneous: CH₄(g) + N₂(g) → HCN(g) + NH₃(g)...

Estimate the temperature knowing the following reaction is spontaneous: CH₄(g) + N₂(g) → HCN(g) + NH₃(g) ΔH° = +163.8kJ, ΔS° = +16.1 J/K

Prove and give a counterexample: If N ⊲ G and G ⊲ H, then N ⊲...

Prove and give a counterexample: If N ⊲ G and G ⊲ H, then N ⊲ H. Please write an explanation with some details

(1) Let G be a group and H, K be subgroups of G. (a) Show that...

(1) Let G be a group and H, K be subgroups of G. (a) Show that if H is a normal subgroup, then HK = {xy|x ? H, y ? K} is a subgroup of G. (b) Show that if H and K are both normal subgroups, then HK is also a normal subgroup. (c) Give an example of subgroups H and K such that HK is not a subgroup of G.

Pass the signal x5 through the filter h using the command: x6 = filter(h,1,x5); In your...

Pass the signal x5 through the filter h using the command: x6 = filter(h,1,x5); In your report, include a plot of the amplitude spectrum of x6 (use the normalized frequency axis as you did for previous parts of this project).

Given, op: (λ(n) (λ(f) (λ(x) (((n (λ(g) (λ(h) (h (g f))))) (λ(u) x)) (λ(u) u))))) zero:...

Given, op: (λ(n) (λ(f) (λ(x) (((n (λ(g) (λ(h) (h (g f))))) (λ(u) x)) (λ(u) u))))) zero: (λ(f) (λ(x) x)) one: (λ(f) (λ(x) (f x))) two: (λ(f) (λ(x) (f (f x)))) three: (λ(f) (λ(x) (f (f (f x))))) i. (4 pt) What is the result of (op one)? ii. (4 pt) What is the result of (op two)? iii. (4 pt)What is the result of (op three)? iv. (3 pt) What computation does op perform?

Calculate delta H for the reaction H(g) + Br(g) = HBr(g), given the following information: H2(g)...

Calculate delta H for the reaction H(g) + Br(g) = HBr(g), given the following information: H2(g) + Br2(g) = 2HBr(g) delta H = -72 kJ H2(g) = 2H(g) delta H = +436 kJ Br2(g)= 2Br(g) delta H = +224 kJ

1. Let N be a normal subgroup of G and let H be any subgroup of...

1. Let N be a normal subgroup of G and let H be any subgroup of G. Let HN = {hn|h ∈ H,n ∈ N}. Show that HN is a subgroup of G, and is the smallest subgroup containing both N and H.

4.- Show the solution: a.- Let G be a group, H a subgroup of G and...

4.- Show the solution: a.- Let G be a group, H a subgroup of G and a∈G. Prove that the coset aH has the same number of elements as H. b.- Prove that if G is a finite group and a∈G, then |a| divides |G|. Moreover, if |G| is prime then G is cyclic. c.- Prove that every group is isomorphic to a group of permutations. SUBJECT: Abstract Algebra (18,19,20)

A sequence {an} is given by: an = n2 - 1, n € N. Show that it is not an arithmetic progression (A.P)?

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