Question

Evaluate both of these Dirac Delta Impulse Function to determine the area. The limits of integration...

Evaluate both of these Dirac Delta Impulse Function to determine the area. The limits of integration are negative infinity to positive infinity

? ???? (??) cos(??) ????

? ????/2(??)sin(??)????

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
Use Romberg integration to evaluate the integral of e^(-x^2 ) between the limits a=1 and b=2.5....
Use Romberg integration to evaluate the integral of e^(-x^2 ) between the limits a=1 and b=2.5. Use the initial h=b-a. Find the integral to an error of order O(h^6).
Evaluate each of the following limits. a) limx→∞(x/x − 2)^x b) limx→0 sin x cos x/x...
Evaluate each of the following limits. a) limx→∞(x/x − 2)^x b) limx→0 sin x cos x/x + tan x
Find a general term (as a function of the variable n) for the sequence{?1,?2,?3,?4,…}={45,1625,64125,256625,…}{a1,a2,a3,a4,…}={45,1625,64125,256625,…}. Find a...
Find a general term (as a function of the variable n) for the sequence{?1,?2,?3,?4,…}={45,1625,64125,256625,…}{a1,a2,a3,a4,…}={45,1625,64125,256625,…}. Find a general term (as a function of the variable n) for the sequence {?1,?2,?3,?4,…}={4/5,16/25,64/125,256/625,…} an= Determine whether the sequence is divergent or convergent. If it is convergent, evaluate its limit. (If it diverges to infinity, state your answer as inf . If it diverges to negative infinity, state your answer as -inf . If it diverges without being infinity or negative infinity, state your answer...
Set up integrals for both orders of integration. Use the more convenient order to evaluate the...
Set up integrals for both orders of integration. Use the more convenient order to evaluate the integral over the plane region R. R 4xy dA R: rectangle with vertices (0, 0), (0, 3), (2, 3), (2, 0)
Determine the amplitude, the period and the phase shift of the function 1.  y = 1/3 cos...
Determine the amplitude, the period and the phase shift of the function 1.  y = 1/3 cos ( -3 x ) + 1 2. y =   cos ( - 2 PIE x ) + 2 3. y = ½ sin (2 PIE x + PIE ) 4. y = - ¼ cos (PIE x - 4 ) 5. y = 2 sin (2 PIE x + 1 ) 6. y = ½ sin ( 2 x - PIE/4 )
6)Determine the following limits, using ∞ or −∞ when appropriate, or state that they do not...
6)Determine the following limits, using ∞ or −∞ when appropriate, or state that they do not exist. (1) lim x->4+  4/x-4 (2) lim x->4- 4/x-4 (3) lim x-> 4/x-4 7)Evaluate limx→∞ f(x) and limx→−∞ f(x) for the following function. Use ∞ or −∞ when appropriate. Then give the horizontal asymptote(s) of f (if any). f(x)= x3+8/4x3+sqrt 64x6+4
Evaluate the following: 1) ∫ 4? ?? and determine C if the antiderivative F(x) satisfies F(2)...
Evaluate the following: 1) ∫ 4? ?? and determine C if the antiderivative F(x) satisfies F(2) = 12. 2) ∫4???= 3) ∫( ?5 + 7 ?2 + 3 ) ?? = 4) ∫ ?4( ?5 + 3 )6 ?? = 5)∫4?3 ??=?4+ 3 6) ∫ ?2 sec2(?3) ?tan(?3)?? 7 ) ∫ 53 ? 13 ? ? = 8) ∫ ln8(?) ?? =? 9) ∫ 3 ln(?3) ?? =? 10) ∫ 4?3 sin3(?4) cos(?4) ?? = 11) ∫6?55?6??= 12) ∫???2(3?)??= 13)...
1.express dw/dt as a function of t, both by using the Chain Rule and by expressing...
1.express dw/dt as a function of t, both by using the Chain Rule and by expressing w in terms of t and differentiating directly with respect to t. Then evaluate dw/dt at the given value of t. a)w= -6x^2-10x^2 , x=cos t,y=sint, t=pi/4 b)w=4x^2y-4y^2x, x=cost y=sint, --> express n terms of t 2.Find the linearization L(x,y) of the function (x,y)=e^x cos(9y) at points (0,0) and (0,pi/2)
DIFFERENTIAL EQUATIONS INDETERMINATE COEFFICIENTS given the function g (x) determine the proposed particular solution Yp if...
DIFFERENTIAL EQUATIONS INDETERMINATE COEFFICIENTS given the function g (x) determine the proposed particular solution Yp if its possible g(x)= -6xe^(2x) g(x)= e^(-x) cos(2x) g(x)= 9x^(2) -17xe^(x/2) sin(x) g(x)= 5x^(-2) +8x^(-1) -(7/3) + 3 sqr(2)x +6x^(2)
Determine the optimal quantities of both x1 and x2 for each utility function. The price of...
Determine the optimal quantities of both x1 and x2 for each utility function. The price of good 1 (p1) is $2. The price of good 2 (p2) is $1. Income (m) is $10. a.) U(x1,x2) = min{2x1, 7x2} b.) U(x1,x2) = 9x1+4x2 c.) U(x1,x2) = 2x11/2 x21/3 Please show all your work.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT