Question

Assume f(t) = (g ∗ h)(t). Let the delayed versions of g(t) and h(t) be g1(t)...

Assume f(t) = (g ∗ h)(t). Let the delayed versions of g(t) and h(t) be g1(t) = g(t − 1) h1(t) = h(t − 1)

Find a simple expression for (g1 ∗ h1)(t) in terms of f(t).

Engineering   Electrical-Engineering   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
For the expression g(t) = g1(t) + g2(t) + g3(t) = Acos(2πft + θA) where g1(t)...
For the expression g(t) = g1(t) + g2(t) + g3(t) = Acos(2πft + θA) where g1(t) = 35cos(2πft − 15o) g2(t) = 25sin(2πft + 30o) g3(t) = 15cos(2πft) and f = 4000 Hz, a.) Find a phasor expression in polar form for g1(t) ↔ ˜ G1. Express the angle in degrees. (use a calculator to evaluate any trigonometric expressions) b.) Find a phasor expression in polar form for g2(t) ↔ ˜ G2. Express the angle in degrees. (use a calculator...
Let z=f(a,b,c) where a=g(s,t), b=h(l(s+t),t), c=tsin(s). f,g,h,l are all differentiable functions. Compute the partial derivatives of...
Let z=f(a,b,c) where a=g(s,t), b=h(l(s+t),t), c=tsin(s). f,g,h,l are all differentiable functions. Compute the partial derivatives of z with respect to s and the partial of z with respect to t.
Let G be a finite group, and suppose that H is normal subgroup of G. Show...
Let G be a finite group, and suppose that H is normal subgroup of G. Show that, for every g ∈ G, the order of gH in G/H must divide the order of g in G. What is the order of the coset [4]42 + 〈[6]42〉 in Z42/〈[6]42〉? Find an example to show that the order of gH in G/H does not always determine the order of g in G. That is, find an example of a group G, and...
Let f(x)=3x4+8 and g(x)=x+4. (f∘g)(x)= Let f(x)=9x+9 and g(x)=5−7x2. (f∘g)(−2)=(f∘g)(−2)= Let h(x)=(f∘g)(x)=1/(x+8)^3. Find f(x) given g(x)=x+8....
Let f(x)=3x4+8 and g(x)=x+4. (f∘g)(x)= Let f(x)=9x+9 and g(x)=5−7x2. (f∘g)(−2)=(f∘g)(−2)= Let h(x)=(f∘g)(x)=1/(x+8)^3. Find f(x) given g(x)=x+8. f(x)=
f H and K are subgroups of a group G, let (H,K) be the subgroup of...
f H and K are subgroups of a group G, let (H,K) be the subgroup of G generated by the elements {hkh−1k−1∣h∈H, k∈K}. Show that : H◃G if and only if (H,G)<H
Let f : G → H be a group isomorphism, and K ⊂ G be a...
Let f : G → H be a group isomorphism, and K ⊂ G be a subgroup. Show that f(K) ⊂ H is a subgroup.
Let h(x) = f (g(x) − (x^2 + 1)) . If f(0) = 3, f(2) =...
Let h(x) = f (g(x) − (x^2 + 1)) . If f(0) = 3, f(2) = 5, f ' (0) = −5, f ' (2) = 11, g(1) = 2, and g ' (1) = 4. What is h(1) and h ' (1)?
Let H be a normal subgroup of G. Assume the quotient group G/H is abelian. Prove...
Let H be a normal subgroup of G. Assume the quotient group G/H is abelian. Prove that, for any two elements x, y ∈ G, we have x^ (-1) y ^(-1)xy ∈ H
1. Let f : R2 → R2, f(x,y) = ?g(x,y),h(x,y)? where g,h : R2 → R....
1. Let f : R2 → R2, f(x,y) = ?g(x,y),h(x,y)? where g,h : R2 → R. Show that f is continuous at p0 ⇐⇒ both g,h are continuous at p0
let H nilpotent normal subgroup of G and f be automorphism map from G to G...
let H nilpotent normal subgroup of G and f be automorphism map from G to G ,then f(H) is nilpotent normal subgroup of G
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT