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PHYS 131- EXAM 1 QUIZ QUESTIONS AND CORRECT DETAILED ANSWERS (VERIFIED ANSWERS) |ALREADY GRADED A+||BRAND NEW

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PHYS 131- EXAM 1 QUIZ QUESTIONS AND CORRECT DETAILED ANSWERS (VERIFIED ANSWERS) |ALREADY GRADED A+||BRAND NEW

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PHYS 131- EXAM 1 QUIZ QUESTIONS AND CORRECT DETAILED
ANSWERS (VERIFIED ANSWERS) |ALREADY GRADED
A+||BRAND NEW



A student measures distance x to be 5 meters and area A to be 25 ft2. Which of these statements is true?

A.[x2] = [A]

B.[5x] = A

C.x2 = [A]

D.x2 = A

E.None of these - ANSWER-A



For a spherical alveolus of radius 100 μm, which is larger? - ANSWER-Not sure



The diffusion constant D, describes how molecules jiggling around in a fluid drift. It has dimensions[D] =
L2/T

We have good reason to believe (we'll see it in a reading later) that D depends on the average distance a
molecules travels, λ, and it's average speed v.

If [λ] = L and [v] = L/T guess an equation that expresses D in terms of λ and v. - ANSWER-D= λv



For a spherical alveolus of radius 10-4 m, which is larger? - ANSWER-not sure



What is the best resolution to the alveolus paradox? - ANSWER-Neither surface area nor volume should
be considered "bigger"; they should be thought of as incomparable because they're different types of
things.



QUIZ 1

For a spherical alveolus of radius 10-4 m, which is larger?

-They are equal

-Not Sure

, -Volume

-Surface Area - ANSWER-Not Sure



QUIZ 1

As part of an exam a few years ago, a student wrote the following derivation of a final result. Without
knowing the problem, but knowing the dimensions of each quantity shown along the bottom state if
equation D is correct.

A.

B.

C.

D.

[M]=M [g]=L/T2 [h]=L [ω]=1/T [v]=L/T [R]=L [I]=ML2

True

False - ANSWER-False

D is not a valid equation. It does not have consistent dimensions in each term



Can position be negative?

-Yes

-I have no idea.

-No

-It's impossible to say without more information. - ANSWER-Yes



Which of these four vectors has a negative x-component and a positive y-component?

C

D

A

B - ANSWER-C

The x and y on the axes indicate the positive direction. In this case, positive x is not to the right and
positive y is not up.

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