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Zinke-Allmang - Physics for the Life Sciences 2/e (Homework)

James Finch

Physics - College, section 1, Fall 2019

Instructor: Dr. Friendly

Current Score : 13 / 19

Due : Monday, January 28, 2030 00:00 EST

Last Saved : n/a Saving...  ()

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–/5 –/4 –/2 –/2 –/1 –/2 –/2 –/1
Total
13/19 (68.4%)
  • Instructions

    Create your course assignments by selecting questions from our bank of end-of-section exercises.

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    In this assignment we present several textbook question types found in Physics for the Life Sciences 2/e by Martin Zinke-Allmang, Ken Sills, Reza Nejat, and Eduardo Galiano-Riveros published by Nelson Education.

    Click here for a list of all of the questions coded in WebAssign. This demo assignment allows many submissions and allows you to try another version of the same question for practice wherever the problem has randomized values.

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1. /5 points ZinPhysLS2 1.P.018. My Notes
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/5
 
In this problem, use the exact values you enter in previous answer(s) to make later calculation(s).

We develop an empirical formula connecting the wingspan and the mass of some species able to fly. Then we evaluate a few interesting consequences. (The first to make these considerations was Leonardo da Vinci.)
(a) Use the data in the table below to draw a double-logarithmic plot ln W versus ln M where W is the wingspan and M is the mass.
Bird Wingspan (cm) Mass (g)
Hummingbird 7 10
Sparrow 15 50
Dove 50 400
Andean condor 320 11,500
California condor 290 12,000



Determine the constants a and b in a power law relation
W = a Mb.
a = cm/g
b =

(b) The largest animal believed ever to fly was a late Cretaceous pterosaur species found in Texas and named Quetzalcoatlus northropi. It had an 11-m wingspan. What is the maximum mass of this pterosaur? Note: The largest wingspan of a living species is 3.6 m, for the wandering albatross.
kg

(c) Assume that a human wishes to fly like a bird. What minimum wingspan would be needed for a person of 60-kg to take off?
cm

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2. /4 points ZinPhysLS2 1.P.028. My Notes
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1 2 3 4
/1 /1 /1 /1
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/4
 
If the density of all mammals is approximately the same as the density of water, what is the ratio of the volume of a hackney pony to the volume of a sheep? (Use data from this table as necessary.)
Vhackney pony
Vsheep
 =


What is the ratio of the volume of a porcupine to the volume of a brown lemming?
Vporcupine
Vbrown lemming
 =


Could 2 of every modern land mammal on this table be housed in an ark that is 300 cubits long, 50 cubits wide, and 30 cubits in height? (Assume 1 cubit is approximately 45 cm.)
    

Could 2 of every modern land mammal on this table be housed in the volume equivalent to that of a blue whale?
    

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3. /2 points ZinPhysLS2 2.P.007. My Notes
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1 2
/1 /1
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/2
 
The figure below shows a back view of an adult male and an adult female human (accompanied by two children). (Assume that to the right and up are the positive x and y directions.)
(a) For a typical male, the vertical distance from the bottom of the feet to the neck is
d1 = 154 cm
and the distance from the neck to the hand is
d2 = 83 cm.
Find the vector describing the position of the hand relative to the bottom of the feet if the angle at which the arm is held is
θ = 39°
to the vertical.
(x,y) =
cm


(b) Repeat the calculation for a typical female with
d1 = 131 cm, d2 = 63 cm,
and the same angle θ.
(x,y) =
cm

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4. /2 points ZinPhysLS2 4.P.029. My Notes
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/2
 
In the figure below, assume
m1 = 10 kg
and
m2 = 5.1 kg.
The coefficient of static friction between the object on the table and the table surface is 0.8 and the coefficient of kinetic friction is 0.4. The system is set in motion with the object of mass m2 moving downward. What is the acceleration of the object of mass m1?
magnitude     m/s2
direction    

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5. /1 points ZinPhysLS2 5.P.014. My Notes
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/1
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/1
 
Two objects, each moving with the same speed but in opposite directions, collide head-on. After the collision, the smaller object of mass
m = 225 g
is embedded in the larger object of mass
M = 560 g.
Find an expression for the final speed in terms of the initial speed. (Use the following as necessary: vi for the initial speed)
vf =

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6. /2 points ZinPhysLS2 5.P.016. My Notes
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/2
 
Some birds of prey, such as the northern goshawk, hunt other birds in midair. Typically, the hawk spots the prey while soaring high above, then dives in for the kill with the deadly grip of its talons. They do not shy away from larger prey, such as ducks and crows. Using the change in linear momentum, we want to estimate the impact on the hawk when completing a successful kill by clawing into the prey, which we take to be an unsuspecting American crow. Use mass of crow
mC = 455 g,
horizontal flight of the crow with speed
vC = 11 m/s,
mass of hawk
mH = 901 g,
flight path in the same plane as the crow but approaching from behind with
vH = 23 m/s
and with an angle of
θ = 74°
with the horizontal, as illustrated in the side view of the figure below.
(a) How fast does the hawk move immediately after catching the crow?
m/s

(b) By what angle has the direction of motion of the hawk changed at the impact? Note: American crows take the danger posed by high-soaring hawks very seriously. They are often seen as a group attacking the predator to drive it out of their neighbourhood.
°

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7. /2 points ZinPhysLS2 6.P.016. My Notes
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/2
 
A standard man holds an object of mass
m = 4 kg
on the palm of the hand with the arm stretched, as shown in the figure below.
(a) Use the torque equilibrium equation to determine the magnitude of the force
F
that is exerted by the biceps muscle, when
a = 36 cm,
b = 4 cm,
and the angle
θ = 85°.
Neglect the weight of the lower arm.
N

(b) Is the assumption of a negligible mass of the lower arm in part (a) justified?

This answer has not been graded yet.

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8. /1 points ZinPhysLS2 7.P.002. My Notes
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/1
 
A standard man uses a bicycle of mass 28 kg to travel at constant speed along a 4 km long road up a hill. The hilltop is 240 m above the point of departure and the standard man needs ½ hour for the trip.

A second standard man chooses to climb the hill along the shortest route, a trail of 3 km length. If this standard man uses the same power, will he reach the hilltop before, after, or together with the standard man taking the longer route? (Assume this second standard man is also using a bicycle of mass 28 kg and both standard men depart at the same time.)
    

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