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kompoz [17]
3 years ago
10

A ball whose mass is 1.9 kg is suspended from a spring whose stiffness is 8.0 N/m. The ball oscillates up and down with an ampli

tude of 17 cm. Part 1 (a) What is the angular frequency? ω= radians/s the tolerance is +/-2% By accessing this Question Assistance, you will learn while you earn points based on the Point Potential Policy set by your instructor.
Physics
1 answer:
MArishka [77]3 years ago
4 0

Answer:

2.05 radians/s

Explanation:

This is a simple harmonic motion. The angular frequency of a loaded spring is given by

\omega = \sqrt{\dfrac{k}{m}}

where k is the spring constant and m is the mass on the spring.

Using the known values,

\omega = \sqrt{\dfrac{8}{1.9}} = 2.05

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On the Moon's surface, lunar astronauts placed a corner reflector, off which a laser beam is periodically reflected. The distanc
dimulka [17.4K]

Answer:

4.88 x 10∧-8 sec

Explanation:

7 0
3 years ago
What is the weight of a 63.7 kg person? ?N
Ivan

Answer:

140.434 lb is what I got as an answer

6 0
3 years ago
Read 2 more answers
A train accelerates from a station with a = 1.841m/s ? Upon reaching a speed of 23.52m/s the train travels at a constant velocit
scZoUnD [109]

Answer:

63.29s

Explanation:

Firstly calculate the time taken to reach 23.52m/s

;use the formula...v = u + at

23.52 = 0 + 1.841t

then obtain...t = 12.78s

Then calculate the time for the last part of the journey...where the train slows down...

use the formula that is above...

0 = 23.52 - 2t...(negative for deceleration)

then obtain....t = 11.76s

Then we know that the total area under the graph of u against t..is equal to 1200m

For the first triangle(first part of the journey...where the train accelerates)

(23.52 × 12.78)÷2 = 150.3m

Then for the constant velocity part...a rectangle...

23.52 × f.....where f represents the time taken by the train having constant velocity.

...= 23.52fm

Then for the last part of the journey...the deceleration part..a triangle

(23.52 × 11.76)÷ 2 = 138.3m

Then....we add all the obtained distances and equate to 1200m so that we can obtain time (f)

138.3 + 150.3 + 23.52f = 1200

where f = 38.75s

Then total time for the whole journey of the train...

38.75 + 11.76 + 12.78

;Ans = 63.29s

3 0
3 years ago
How many molecular orbitals are present in the valence band of a sodium crystal with a mass of 7.90 g?
fgiga [73]
Number of atoms equal the number of molecular orbitals as each atom has 1 atomic orbital and 1 electron.

Therefore,
Number of atoms = (mass/molar mass)*Avogadro's number = (7.90/22.99)*1.36*10^23 = 4.67*10^22 atoms.

Then,
Number of molecular orbitals = 4.67*10^22
8 0
3 years ago
As you pilot your space utility vehicle at a constant speed toward the moon, a race pilot flies past you in her space racer at a
nekit [7.7K]

Answer:

a) At the instant when you measure that the space racer has traveled 1.22 x 108 m past you the time read by the race pilot is 0.478 s

b) When the race pilot reads the value of her time calculated,  in part on her timer(0.478 s), she measure the distance of the space utility vehicle from her to be 6.43 × 10⁷ m

c) The instant when the race pilot reads the 0.478 s value calculated in part a) on her timer, the pilot of the space utility vehicle reads 0.478 s

Explanation:

To solve the question, we take account of the theory of relativistic motion as follows

Let Δt be the time duration observed by the race pilot and

Let Δt₀ is the time interval measured by the pilot in the space utility vehicle.

With u, being the velocity of the space racer and c, the speed of light.

Therefore by Lorentz factorization, we have

\Delta t = \frac{\Delta t_0}{\sqrt{1-\frac{u^2}{c^2} } }

(a) When the space racer has traveled a distance of 1.22 x 10⁸ m past then we have

\Delta t = \frac{d}{0.850\cdot c}= \frac{1.22\times 10^8 \hspace{0.09cm} m}{0.85 \times 3 \times 10^8 \hspace {m/s} } = 0.478 s

Since \Delta t = \frac{\Delta t_0}{\sqrt{1-\frac{u^2}{c^2} } } , we have

\Delta t_0 = {\Delta t} \times {\sqrt{1-\frac{u^2}{c^2} } }= 0.478\times\sqrt{1-\frac{(0.8\cdot c)^2}{c^2} } = 0.252 s

(b) The distance measured by the racer is given as

d = Δt₀ × 0.850 × c =  0.252 × 0.850 × 3.0 x 10⁸ m/s = 6.43 × 10⁷ m

(c) The time red from within the utility vehicle is given as;

\frac{1.22 \times 10^8 m}{0.85 \times 3\times 10^8 m/s} = 0.478 s.

5 0
3 years ago
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