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2 years ago

What is the effect of the author proposing a "thought experiment" at the beginning of the text? FINANCIAL LITERACY

Physics

1 answer:

mojhsa [17]2 years ago

4 0

A thought experiment aims to promote speculative thinking, logical reasoning, and paradigm shifts. Thought experiments force us to address problems we find difficult to answer, which forces us out of our comfort zone. They highlight knowledge gaps and aid in recognizing the boundaries of what is knowable.

<h3>What are thought experiments?</h3>

Thought experiments are imaginative methods for examining the nature of things. They are employed for a variety of purposes in a number of disciplines, including physics, economics, history, mathematics, and philosophy.

A thought experiment is a test that we do in our minds. Here, we will imagine a specific scenario, consider some of its repercussions, and come to a broad conclusion.

Therefore, a thought experiment aims to promote speculative thinking, logical reasoning, and paradigm shifts. Thought experiments force us to address problems we find difficult to answer, which forces us out of our comfort zone. They highlight knowledge gaps and aid in recognizing the boundaries of what is knowable.

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Answer:

The value is $F = 34.3 \ N$

Explanation:

From the question we are told that

The mass of the shed is $m = 25 \ kg$

The length of the rope is $l = 5.0 \ m$

The angular speed of the shed is $w = 5 rev/minute = \frac{2* \pi * 5}{60 }= 0.524 \ rad/sec$

Generally the force exerted on the shed is mathematically represented as

$F = m * w^2 * l$

=> $F = 25 * 0.524^2 * 5$

=> $F = 34.3 \ N$

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Complete Question

The complete question is shown on the first uploaded image

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3 years ago

What mass of water in grams will fill a tank 100 cm long, 50 cm wide, and 30 cm high

AlekseyPX

Answer: 150000 g

Explanation:

Firstly, we need to calculate the volume of the tank $V_{tank}$ :

$V_{tank}=(length)(width)(height)$

$V_{tank}=(100 cm)(50 cm)(30 cm)=150000 cm^{3}$ (1)

Now, $V_{tank}$ is the volume that has to be filled with water, this means the volume water occupies in the tank $V_{water}$ must be equal to the volume of the tank:

$V_{water}=V_{tank}=150000 cm^{3}$ (2)

On the other hand, the density of water $\rho_{water}$ is $1 g/cm^{3}$ and establishes the relation between its mass $m_{water}$ and its volume $V_{water}$ :

$\rho_{water}=\frac{m_{water}}{V_{water}}$ (3)

Clearing $m_{water}$ :

$m_{water}=\rho_{water} V_{water}$ (4)

$m_{water}=(1 g/cm^{3})(150000 cm^{3})$ (5)

Finally:

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Leya [2.2K]

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