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Learning Outcome 1

a. Thomas Lord carried out a practical experiment to investigate Ohm's law as part of his engineering science assignment. The results of the investigation are shown in the table below.

V (Volt)

I (Ampere)

23.94324

0.798108

24.00423

0.800141

23.00425

0.766808

24.60483

0.820161

24.80422

0.826807

24.10473

0.803491

23.82423

0.794141

23.90474

0.796825

23.80423

0.793474

23.78914

0.792971

25.00525

0.833508

24.55271

0.818424

24.43898

0.814633

24.45216

0.815072

23.5

0.783333

24

0.8

24.64398

0.821466

23.49992

0.783331

24.34578

0.811526

i). Calculate R and P where R = V/I and P = IV for each set of results using MS Excel(For part ii) and iii) use the first 4 results from the table above.)

ii.) Recalculate R and P to 4, 2, and 1 significant figures respectively by hand

iii). Recalculate R and P to 4, 2, and 1 decimal place respectively by hand

iv). Plot the results of ii) and iii) using all the data using MS Excel.

v). Evaluate the results of the experiment based on your graphs.

b. When three resistors R1, R2 and R3 are connected in parallel as shown in the diagram.

592_Network.png

For these resistors the equivalent resistance is given by:

1/R = 1/R1 + 1/R2 + 1/R3

i) Derive a rule to estimate the network resistance when one of the resistors has a much smaller resistance than the other two. (You can use example values to support your answer)

ii) Derive a rule to estimate the network resistance when two of the resistors have much smaller values. (You can use example values to support your answer)

Learning Outcome 2

Convert number systems from one base to another, and apply the binary number system to logic circuits

2)

a. Convert the following decimal numbers to binary:
i) 5310
ii) 0.6987510
iii) 23.9062510

b. Convert the following decimal numbers to binary, via octal:
i) 146510
ii) 519.437510

c. Convert the following hexadecimal numbers to binary:
i) ED316
ii) F3B416

d. Convert the following binary numbers to decimal numbers:
i) 1 1 1 0 0 0 1 1 0 1 1 0 1 0
ii) 1 0 0 1 1 0 1 1 1 0 0 1 1 1

e. Convert the following hexadecimal numbers to octal numbers:
i) 3BF416
ii) B5E7316

f. Draw the logic circuit for the Boolean expression

(p.q+ (r  ¯ ). (q + r) + q ¯.(p ¯+q)

g. Find a Boolean function for the logic circuit in the diagram.

1884_Network1.png

Learning Outcome 3

Perform arithmetic operations using complex numbers in Cartesian and polar form

3)

a. Solve the following equation in rectangular form.

7x2 + 4x - 8 = 0

b. Given the following complex number

Z1 = 4∠1200
Z2 = 9∠450

Find
i) √(Z1 Z2 )
ii) {(Z2/Z1 ) Z2 }4

Learning Outcome 4

Determine the powers and roots of complex numbers using de Moivre's

4) Apply De Moivre's theorem to determine:

a. (-2 + j3)5

Use De Moivre's theorem to determine the roots of the given complex numbers in rectangular (Cartesian form) and show the results on an argand diagram:

b. (3 - j4)(1/2)

c. (-1 - j2 )(1/3)

Learning Outcome 5

Apply complex number theory to the solution of engineering problems when appropriate

5) A series circuit comprises an inductor of 50 mH, a resistor of 60 ? and a capacitor of 58 µF. A sinusoidal current of 50 mA at 60 Hz flows in the circuit, determine:

a. The inductive reactance
b. The capacitive reactance
c. The impedance of the circuit in rectangular and polar forms
d. The circuit voltage

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