. 5.20 Suppose you are designing a parachute with a drag coefficient of 0.5. What cross-sectional area should the parachute have if it is to provide a typical pilot with a terminal speed of 10 mph? ..
. 5.20 Suppose you are designing a parachute with a drag coefficient of 0.5. What cross-sectional area should the parachute have if it is to provide a typical pilot with a terminal speed of 10 mph? ..
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Question 5.20 only!!!

Transcribed Image Text:speed?
in why
5.17 How are friction and drag sımılar? HöW are
.. 5.18 Could kinetic friction ever result in a situation sim
If your answer is, "Yes," provide an example; if your answer
5.24 Show that, for cruising flight, the thrust-to-weight ratio Fr/Fw must
erminal
.. 5.19 Suppose a ball of radius 1.0 m and mass 1.0 kg falls and
speed of 25 m/s. What is the drag coefficient of the ball? (
determining the air density, assume the ball is at approximately level during
the fall, where the air density is 1.225 kg/m³.) What net force acts on the ball
when it is at half its terminal speed?
not.
dowe
urpose of
5.20 Suppose you are designing a parachute with a drag coefficient of 0.5. What
cross-sectional area should the parachute have if it is to provide a typical pilot
with a terminal speed of 10 mph?
f
t.
d.
... 5.21 In Section 5.1.4, it was commented that g does change with altitude. The
formula for g as function of altitude h above the surface of the Earth is
GME
ju
ho
(5.42)
the
g =
(RE + h)2'
lb
where G = 6.67 × 10-11 N-m²/kg² is a universal constant, ME = 5.976 × 1024 kg
is the mass of the Earth, and RF = 6378 km is the radius of the earth. What is
the per cent change in g experienced by a plane that takes off from sea level and
ascends to an altitude of 30, 000 ft? What altitude would be required for there to
be a percent difference in g of 5%?
at
cha.
thru
ott no qu teu
ft/s
dense
. 5.22 Given the equation for g in the previous problem, what is the acceleration
due to gravity on the surface of Mars?
the p
coeffic
densit
thrust
Section 5.2
... 5.23 Here's a challenging one: Employing trigonometry identities, show
Eqs. (5.15) and (5.16) are equivalent to Eqs. (5.17) and (5.18).
* 5.31
oriented
Section 5.3
+5.0°.
ratio is E
equal the drag-to-lift ratio Cp/CL.
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