Numerade

Questions asked

BEST MATCH

Solve the following system of equations: { x + y = 12 y = 3 x Answer: ( x , y ) =

BEST MATCH

A 192.168.1.1 11-11-11-11-11-11 LAN 192.168.1.2 22-22-22-22-22-22 Router 1 192.168.2.2 55-55-55-55-55-55 B 192.168.1.3 33-33-33-33-33-33 C 192.168.2.1 44-44-44-44-44-44 LAN D 192.168.2.4 66-66-66-66-66-66 A. Host B is trying to send an IP datagram to Host A. Assume that Host B's ARP table is empty (ARP query is required). Please fill in the following table with IP or MAC addresses. action\address source IP addr source MAC addr destination IP addr destination MAC addr B sends ARP 192.168.1.2 B 192.168.1.1 query B sends 192.168.1.2 B 192.168.1.1 datagram B. Host B is now sending an IP datagram to Host C. Assume all ARP tables in all hosts are up to date (no ARP query is required). Please fill in the following table with IP or MAC addresses. action\address source IP addr source MAC addr destination IP addr destination MAC addr B sends datagram C receives datagram

View Answer

BEST MATCH

The main disadvantage of Rapid Application Development model is: a. It increases the component reusability. b. It increases the component reusability and it increases the component reusability. c. It requires highly skilled designers. d. It requires customer feedbacks.

View Answer

BEST MATCH

Let ϕ : G → G0 be a group isomorphism. Prove that if H is a subgroup of G, then ϕ(H) = {ϕ(h) : h ∈ H} is a subgroup of G0 .

View Answer

BEST MATCH

By expanding $e^{tx}$ in a Maclaurin series and integrating term by term, show that $\infty$ $M_X(t) = \int_{-\infty}^{\infty} e^{tx} f(x) dx = 1 + \mu t + \frac{t^2}{2!} \mu_2^\prime + \dots + \frac{t^r}{r!} \mu_r^\prime + \dots$ Expand $e^{tx}$ in a Maclaurin series. $e^{tx} = 1 + tx + \frac{t^2 x^2}{2!} + \dots + \frac{t^r x^r}{r!} + \dots$ Write the first term of the product $e^{tx} f(x)$ using the Maclaurin series. $() f(x)$

View Answer

BEST MATCH

What was the method of business valuation of the T-Mobile and Sprint merger in 2020?

View Answer

BEST MATCH

(a) x(t) = f(t) + 3 (c) h(t) = f'(t) (b) y(t) = (d) g(t) = 4f(\frac{2}{3}t) + 10f(\frac{5}{3}t) 18.25 Obtain the inverse Fourier transform of the following signals. (a) G(\omega) = \frac{5}{j\omega - 2} (b) H(\omega) = \frac{12}{\omega^2 + 4} (c) X(\omega) = \frac{10}{(j\omega - 1)(j\omega - 2)} 18.26 Determine the inverse Fourier transforms of the following: (a) F(\omega) = \frac{e^{-j2\omega}}{1 + j\omega} (b) H(\omega) = \frac{1}{(j\omega + 4)^2} (c) G(\omega) = 2u(\omega + 1) - 2u(\omega - 1)

View Answer

BEST MATCH

Identify a green collar crime and why it was committed. What were the punishments and was it adequate? How should the victim be compensated?

View Answer

BEST MATCH

Question 8 (Multiple Choice Worth 5 points) (03.02 MC) Which equation of a circle has the center, C, and radius, $r$, as shown in the graph? $r = \sqrt{32}$ $(x - 2)^2 + (y + 3)^2 = 32$ $(x - 2)^2 + (y + 3)^2 = \sqrt{32}$ $(x - 2)^2 + (y - 3)^2 = 32$ $(x + 2)^2 + (y - 3)^2 = \sqrt{32}$

View Answer

BEST MATCH

a. Find the root of the equation using the false position method, where $f(x) = 2x^2 - 3x - 2 = 0$ [05] in the range $1 < x < 3$ with absolute error, $E_a <= .05$ or minimum 6 iterations (whichever comes first).

View Answer

melody b.