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larisa86 [58]
4 years ago
6

A 150-lbm astronaut took his bathroom scale a spring scale and a beam scale (compares masses) to the oon where the local gravity

is g5.48 fus. Determine how much he will weigh (a) on the spring scale and (b) on the beam scale.
Engineering
1 answer:
Ymorist [56]4 years ago
6 0

Answer:

a) 25.54 lb

b) No change

Explanation:

m = Mass of astronaut = 150 lbm

g_e=\text{acceleration due to gravity on earth}=32.18\ ft/s^2\\ g_m=\text{acceleration due to gravity on moon}=5.48\ ft/s^2

Weight of astronaut on earth = Mass × acceleration due to gravity on earth

= 150×32.18

= 4827 lbf

Weight of astronaut on moon = Mass × acceleration due to gravity on moon

= 150×5.48

= 822 lbf

a) On earth the mass in the spring scale shows 150 lbm because it is calibrated according to the acceleration due to gravity on earth. So, the weight of the astronaut shown on moon will be

Weight of astronaut on moon/acceleration due to gravity on earth

= 25.54 lb

b) Beam scale shows weight by comparing masses so there will be no change displayed on the beam scale.

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c. 50 students

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(See attachment below)

a. Probability that a student got an A

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Probability of getting A = 0.11 ---- Calculated from (a)

Number of students = 0.11 * 1000

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c. How many students did not miss a single question

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P(10) = 0.05

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Number of Students = 0.05 * 1000

Number of Students = 50 students

We see that 5

d. Probability that a student pass the quiz

To pass, a student needed to get at least 6 questions right.

So we want P(X>=6);

P(X>=) =P(6)+P(7)+P(8)+P(9)+P(10)

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So, the probability of a student passing the quiz is 0.46

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Probability of passing the quiz = 0.46 ----- Calculated from (d)

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Number of students = 460 students

So,the number of students that passed the test is 460

f. Number of students that failed the quiz

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Total students that passed = 460 ----- Calculated from (e)

Number of students that failed = 1000 - 460

Number of students that failed = 540

So,the number of students that failed is 540

g. Probability that a student got at least one question right

This means that we want to solve for P(X>=1)

Using the complement rule,

P(X>=1) = 1 - P(X<1)

P(X>=1) = 1 - P(X=0)

P(X>=1) = 1 - 0.04

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