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200 exam questions 2020-2021, Exams of Phylogenetics

200 exam questions 2020-2021 İzmir university

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2019/2020

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PHYS 104
Form A
Taibah University - Yanbu Branch
Faculty of Sciences and Arts at Yanbu
Department of Physics
Physics (2): Midterm Exam
Monday 02nd May 2011 AD, 28th Jumada al-awwal 1432 AH
16:00 a.m to 18:00 a.m
Duration of Exam: Two Hours
Answer ALL questions in the answer sheet
Electronic calculators may be used, provided that they cannot store text
USE OF MOBILE PHONES IS STRICTLY PROHIBITED, EVEN AS
CALCULATORS
A list of relevant constants and equations is provided
Each multiple-choice question is marked out of 1
The total mark for this exam is 20
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PHYS 104

Form A Taibah University - Yanbu Branch Faculty of Sciences and Arts at Yanbu Department of Physics

Physics (2): Midterm Exam

Monday 02nd^ May 2011 AD, 28th^ Jumada al-awwal 1432 AH 16:00 a.m to 18:00 a.m Duration of Exam: Two Hours

Answer ALL questions in the answer sheet Electronic calculators may be used, provided that they cannot store text

USE OF MOBILE PHONES IS STRICTLY PROHIBITED, EVEN AS CALCULATORS A list of relevant constants and equations is provided

Each multiple-choice question is marked out of 1 The total mark for this exam is 20

YOU MAY FIND THE FOLLOWING USEFUL

F^ ~ = qQ 4 πǫ 0

d^ ˆ | d~ |^2 F = k qQ d 2 ,

E~ = Q 4 πǫ 0

d^ ˆ | d~ |^2 E = k dQ 2 , F~ = q E,~ p = qd, from − to + ~τ = ~p × E~ = pE sin φ nˆ U = −p. ~E~ = −pE cos φ ΦE =

E.d^ ~ A~ ΦE = q ǫenc 0 Vab = Va − Vb = −

∫ (^) a b

E.d~^ ~ r Vab = Ed (uniform field)

Er = −dV dr C = Q V 1 Cs^ =^

Ci^ ,^ Series Cp =

Ci, Parallel I = dQ dt V = IR Rs =

Ri, Series 1 Rp^ =^

Ri^ ,^ Parallel ∑^ P =^ IV I = 0 in a junction ∑ V = 0 in a loop I = I 0 exp(−t/τ ), charging τ = RC

PHYSICAL CONSTANTS AND CONVERSION FACTORS

SYMBOL DESCRIPTION NUMERICAL VALUE

n nano 10 −^9 μ micro 10 −^6 m milli 10 −^3 e electric charge 1.602× 10 −^19 C ǫ 0 permittivity of free space 8. 854 × 10 −^12 C^2 N−^1 m−^2 k (^4) πǫ^10 8.988 × 109 N.m^2 /C^2

(b) Rp = 0.417Ω (c) Rp = 2.4Ω (d) Rp = 24Ω

  1. Two capacitors C 1 = 4 F and C 2 = 6 F are attached in parallel. The equivalent capacitance of the network Cp is: (a) Cp = 10 F (b) Cp = 2.4 F (c) Cp = 0.417 F (d) Cp = 24 F
  2. A cube encloses two charges +1 C and −2 C. What is the total flux of electric field out of the cube? (a) 0 (b) +1. 13 × 1011 N m^2 /C (c) − 1. 13 × 1011 N m^2 /C (d) −1 C
  3. A conductor carries charge Q at equilibrium. What is the electric field inside the conductor? (a) 1 N/C (b) 0 (c) Q (d) Q/ 4 πǫ 0
  4. Four electric wires meet at a junction. The first carries 4 A into the junction, the second carries 5 A out of the junction, and the third carries 2 A out of the junction. The fourth carries: (a) 7 A out of the junction (b) 7 A into the junction (c) 3 A out of the junction (d) 3 A into the junction
  5. A 200-N/C electric field is in the positive x-direction. The electric force on an electron of charge q = − 1. 6 × 10 −^19 C in this field is: (a) 200 N in the positive x-direction (b) 200 N in the negative x-direction (c) 3.2 × 10 −^17 N in the negative x-direction (d) 3.2 × 10 −^17 N in the positive x-direction
  1. A wire carries a steady current of I = 2 A. The charge that passes through a cross section of the wire in t = 2 s is: (a) Q = 6. 4 × 10 −^19 C (b) Q = 1 C (c) Q = 4 C (d) Q = 2 C
  2. For the network of resistors shown in figure 1, what is the equivalent resistance?

1Ω 1Ω

1Ω a (^) b

Figure 1: Question 13

(a) 4 Ω (b) 2 Ω (c) 0.5 Ω (d) 1 Ω

  1. In figure 2, the switch S is initially open. The am-metre reads 2.0 A. When the switch S is closed the current in the am-metre becomes:

b b

20Ω 60Ω

S

15Ω

A

70 V

Figure 2: Questions 14 - 16

(a) 0 (b) 1 A

a

b

Figure 4: Questions 18 - 20

(a) 0 (b) (^4) πǫQ 01 r

(c) (^4) πǫQ 0 r^12

(d) (^4) πǫQ 0 r^13

  1. What is the electric potential difference across the capacitor: Vab = −

∫ (^) a b E(r)dr? You may assume that (^) ∫ 1 r^2 dr^ =^ −

r. (a) 0 (b) (^4) πǫQ 0

a^3 −^

b^3

(c) (^4) πǫQ 0

a^2 −^

b^2

(d) (^4) πǫQ 0

a −^

b

  1. What is the capacitance of the capacitor C = Q/Vab

(a) 4πǫ 0 ab/(b − a) (b) 4πǫ 0 (b − a)/ab (c) 0 (d) (^4) πǫ^10 b− aba

END OF EXAM