Exam Answers - November 2010

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answers of the official IELTS Exam, interview and maximize the score

Transcript of Exam Answers - November 2010

Page 1: Exam Answers - November 2010
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Answers exam AE1101 November 2010 English: Question 1 Answers

a. Vertical force results in tension (A, D) and compression (B, C) b. Horizontal force results in tension (A) and three Zero Force Elements (B,C, D) c. A diagonal bar from point 2 to point 4 is possible; in case of the vertical force

A remains in tension; D will be in compression and B and C will be ZFE. In case of the horizontal force, nothing will change

d. A web plate when air- or liquid tightness is required; when even shear distribution is favorable, etc.

Points: a = 4; b = 4; c = 4; d = 3 Dutch: Vraag 1 Antwoorden

a. Vertikale kracht geeft trekkracht in A en D, en drukkracht in B en C b. Horizontale kracht geeft trekkracht in A en geen krachten in B, C en D c. Een diagonale staaf van punt 2 naar punt 4 is mogelijk; bij de vertikale kracht

wordt A op trek belast, D op druk en B en C zijn onbelast; bij de horizontale kracht vindt er geen verandering plaats.

d. Een lijfplaat kan gebruikt worden als lucht- of vloeistofdichtheid een vereiste is, als een gelijkmatige schuifbelasting beter is, enz.

Punten: a = 4; b = 4; c= 4; d = 3

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Opgave 2 Points: a=4 b=3 c=3 d=4 e=3 f=3

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2f

- Altitude limit – pressurized cabin (maximum pressure differential on fuselage structure)

- Design diving speed VD / Maximum operating speed VMO. The airplane is designed to withstand particular flight loads at this speed. (Positive and negative gusts of 25 ft/s should be considered VD)

- Design diving Mach number MD / Maximum operating Mach number MMO. The aircraft is designed to remain controllable up to this speed. (undesirable flying qualities, associated with buffeting effect can occur above this Mach number).

(Note: the difference between VD and VMO, or MD and MMO, is a safety margin. MO stands for maximum operating) 3a Free body diagram Kinetic diagram

Xa

γ

θ

Zb

Ze

Xe

γdVdt

dV

dt

Xb

L

D

W

T

γαT θ

Zb

Ze

Xe

Xb

Xa

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3b

// : cos sin

: cos sin

V T

V T

W dVF T D W

g dt

W dF V L W T

g dt

α γ

γ γ α⊥

= − −

= − +

3c Horizontal flight: The aircraft remains at a constant altitude (γ = 0; dγ/dt = 0) Steady flight: Flight in which the forces and moments acting on the aircraft do not vary in time, neither in magnitude, nor in direction (dV/dt = 0) Symmetric flight: flight in which both the angle of sideslip is zero and the plane of symmetry of the aircraft is perpendicular to the earth (β = 0 and the aircraft is not turning)

//

0; 0; 0; 0

: 0 cos0 sin 0

: 0 cos0 sin 0

T

V

V

dV d

dt dtW

F T D Wg

WF V L W T

g

L W

T D

γγ α

= = = =

⋅ = − −

⋅ = − +

==

3d The ratio V/F represents airspeed [m/s] divided by fuel flow [N/s] or [kg/s]. Hence:

mV msNF N

s

= =

In other words, it is the distance that can be flown per unit of fuel. Clearly this must be maximized to obtain the maximum range. 3e

aP br P

PF c P F c

η⇔ =≙

a r

T D

P P

==

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1

rP P

j j

j

P

P DVF c c

V

F c D

η ηη

= =

=

j P

max minmax min max

and c can be assumed to be constant as a function of airspeed

(over the range of cruising speeds) for propeller aircraft

V

FD L

L D

C CR D W

C C

η

⇒ ⇒ = ⇒

3f

0L

L D

Cd

dC C

=

2

1

0

DD L

L

D

dCC C

dC

C

⋅ − ⋅=

D D

L L

dC C

dC C=

0

2D D LC C kC= +

0

2

2 D LL

L

C kCkC

C

+=

00.0275

0.780.0456

DL

CC

k= = =

3g

2 1 45000 2 157.2 [m/s]

28.8 1.225 0.78L

L W

WV

S Cρ

=

= = =

3h

2 2

6

0.0275 0.0456 0.0275 0.0456 0.78 0.055

1 1 0.35 0.78 1104 [m/N]

0.108 10 9.81 0.055 45000

D L

j j L

P P D

C C

CV

F c D c C W

η η−

= + = + ⋅ =

= = = =⋅ ⋅

3i (The numbers in the figure are not correct, it is only intended to show qualitatively the shape of the figure)

Pa

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