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mylen [45]
4 years ago
5

Suppose that a wireless link layer using a CSMA-like protocol backs off 1ms on average. A packet’s link and physical layer heade

rs are always set at the same bitrate and take a total of 125us to transmit. If a packet is sent with a link layer payload of 1000 bytes at a bitrate of 1Mbps, what overhead do the physical and link layers introduce? Calculate overhead as the fraction of the complete packet time taken up by backoff and link/physical layer headers.
Engineering
1 answer:
Liula [17]4 years ago
5 0
Tell me why i got this question got it right and now won’t remember but i’ll get back at you when i remember
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3 years ago
A 200 liter tank is connected to a line flowing nitrogen (N2) at 30°C and 10 MPa pressure. The tank initially contains nitrogen
sineoko [7]

Answer:

a. T_2=30°C

b. P_{new}=8.703MPa

Explanation:

Hello,

a. In this case, the following energy balance must be stated:

E_{in}-E_{out}=ΔE

m_{N_2,in}h_{N_2,in}=m_2h_2-m_1h_1,

Now, at 30°C which is both the initial and inlet temperature of nitrogen, the referred enthalpy has a value of 8,815 J/mol (Cengel's book), thus, one can say that:

h_{N_2,in}=h_1

In such a way, we could factor as follows:

(m_{N_2,in}+m_1)h_{N_2,in}=m_2h_2

Now, since m_2 is defined as the addition between the initial mass and the inlet mass of nitrogen, one sum up that:

h_{N_2,in}=h_2

Thus, since the initial enthalpy, computed at 30°C remains constant, it means that the final temperature remains constant, so:

T_2=30°C

This is evident due to the fact that the inlet nitrogen has the same initial nitrogen and no heat is transferred.

b. Considering the final temperature, one proceeds to compute the final mass as follows:

m_2=\frac{0.014kg/mol*9x10^6Pa*2m^3}{8.314\frac{Pa*m^3}{mol*K}*303.15K}= 99.98kgN_2

Now, as long as the temperature changes to 20°C, the new pressure is computed as:

P=\frac{99.98kg*8.314\frac{Pa*m^3}{mol*K}*293.15K}{2m^3*0.014kg/mol}= 8.703MPa

5 0
4 years ago
A prototype boat is 30 meters long and is designed to cruise at 9 m/s. Its drag is to be simulated by a 0.5-meter-long model pul
Ghella [55]

Answer:

a) 1.16 m/s

b)  1/216000

c)  (√15)/6480000

Explanation:

The parameters given are;

Length of boat prototype, lp = 30 m

Speed of boat prototype = 9 m/s

Length of boat model, lm= 0.5 m

a) lm/lp = 0.5/30 = 1/60 = ∝

(vm/vp) = ∝^(1/2) = √∝ = (1/60)^(1/2)

vm = 9 × (1/60)^(1/2) = 1.16 m/s

b) The ratio of the model to prototype drag, Fm/Fp, is given as follows;

Fm/Fp = (vm/vp)²×(lm/lp)² = ∝³

Fm/Fp = (1/60)³ = 1/216000

c) The ratio of the model to prototype power  pm/p_p = (Fm/Fp) × (vm/vp) = ∝³×√∝

The ratio of the model to prototype power  pm/p_p = √(1/60) × (1/60)³

pm/p_p = √(1/60) × (1/60)³ = (√15)/6480000

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4 years ago
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