Amount paid within discount period (which is net of discount) | 420 | |||
Cash discount availed | 3% | |||
Total amount to be credited-Gross | 432.99 | |||
(420 /97 *100) | ||||
Total Invoice price | 620 | |||
Balance due (620-432.99) | 187.01 | |||
Answer: | ||||
Amount of payment to be credited | 432.99 | |||
Balance Outstanding | 187.01 | |||
(5) Consider the following discrete time signal zln-S[n] + δ[n-1] + a[n-2] + δ n-3] a) Compute the DTFT of n b) Compute the DFT4 (DFT with N 4) coefficients for zn], i.e., Xk for k 0,1,2,3. c) Compute the DFTs (DFT with N-8) coefficients for r[n], i.e., Xk for k 0,1,...,7.
a/ If the impulse response of an FIR filter is h[n] = δ[n] - 4δ[n-1] + δ[n-2], make a plot of the output when the input is the signal: x[n] = δ[n-2] - δ[n-4]. b/ Determine the frequency response, H(ω), and give the answer as a simple formula. c/ Determine the magnitude of H(ω) and present your answer as a plot of the magnitude vs frequency. Label important features.
Problem: Let x[n] = δ[n] + 2δ[n-1] - δ[n-2] and h[n] = u[n] – u[n-4] – 2.δ[n-1]. Compute and plot the following convolutions. If you use the analytical form of the convolution equation to solve, verify your answer with the graphical method. a. y1[n] = x[n]*h[n] b. y2[n] = x[n]*h[n+1] c. y3[n] = x[n-1]*h[n]
PROBLEM 3 Let x[n] = δ[n] + 2δ[n-1]-δ[n-3] and h[n] = 2δ[n + 1] + 2δ[n-1]. Complete and plot the convolution y[n] = x[n] * h[n].
C9H12 13C NMR 7 peaks 1H NMR δ 1.13 (triplet, 3H); δ 1.71 (multiplet, 2H); δ 2.64 (triplet, 2H); δ 7.34 (multiplet, 5H) Degree of Unsaturation _______ Draw the structure of your compound and indicate the ppm of each of the H’s. 2. C5H10O2 13C NMR 5 peaks 1H NMR δ 0.93 (triplet, 3H); δ 1.70 (multiplet, 2H); δ 2.25 (triplet, 2H); δ 3.59 (singlet, 3H) Degree of Unsaturation _______ Draw the structure of your compound and indicate the ppm...
.n a e are functions of length x a (x)and E(x) is a fun ve the relationship to calculate the δ for the whole length'' if N, A and E are constant for the whole length 'L' Question 2 (7+3) Using the method of sections, derive to c N(x), A(x) and E(x) is a function of length · · N(x) N(x) dx a (x)and E(x) is a fun ve the relationship to calculate the δ for the whole length'' if...
What is the confidence level for each of the following confidence intervals for µ? x ̅±1.96(δ⁄√n) x ̅±1.645(δ⁄√n) x ̅±2.575(δ⁄√n) x ̅±1.282(δ⁄√n) x ̅±0.99(δ⁄√n)
Find the DTFT a. x1[n]=(.3)^nµ[n] b. x2[n]=(.3)µ[n-1] c. x3[n]=(.3)^n(µ[n]-µ[n-10]) d. x4[n]=(.3)^n(µ[n-1]-µ[n-10]) e. x5[n]=δ[n] f. x6[n]=δ[n-1] g. x7[n]=δ[n]+3δ[n-1]+7δ[n-3]
> Δ 50% Part (a) Write an expression for the liquid's index of refraction, n. n= HOME 0 Submit I give up!
7. Δ baryons are 1- excited states of the nucleon. Consider all possible decays of the Δ baryon into a pion and a nucleon: 0 0 (a) First, do a simple check of what is in Das-Ferbel, Table 10.2. Show your work and obtain the solutions shown in the table. b) Next, use the isospin notation: 2' 2 2' 2 to represent the Δ , which we can consider as made of a neutron and π orbiting each other. Then,...