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Margarita [4]
3 years ago
10

Read the scenario below and answer the question that follows. Jane is a psychologist. She submits a study on sleep to a prestigi

ous journal, and the journal publishes the study. Later, Jane notices that the study has a serious flaw, which makes her results meaningless. Select the option in which Jane acts ethically. A. Jane submits a correction and retraction to the journal. B. Jane defends her work, even though she knows it is flawed. C. Jane ignores the flaw and does not respond to criticisms. D. Jane submits the paper to other journals quickly.
Physics
2 answers:
Gnom [1K]3 years ago
7 0

Answer:

A. Jane submits a correction and retraction to the journal

Explanation:

People submit their study to a journal in order to validate their work from their peers and further the field in which they are in.

Jane would have submitted her work believing that her work was flawless and correct. But later she realizes that she had made a mistake in her work. There are two ways in which she can act.

One way is to not be concerned with the fact that her study is flawed. This may lead to the rejection of her work by her peers and be detremental to her reputation.

Another way is to take responsibility and submit her corrected work which would lead to the publication of an accurate study. This would further her field also. This way is the right course of action.

Setler79 [48]3 years ago
3 0
A:the other options are examples of unethical behavior
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Ahab has been sent to the shops by his mother. The shops are 1200 m from his
Iteru [2.4K]

Answer:

it will take him 200secs to run to the shops

(btw 200 seconds is 3minutes and 20secs)

Explanation:

distance = speed x time

time = distance / speed

1200 ÷ 6 = 200

time = 200seconds

hope this helps

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8 0
3 years ago
A ball is thrown vertically up ward with a velocity of 25m/s. a/how fast was it moving after 2sec?​
Shalnov [3]

Answer:

12.5

Explanation:

given

distance=25

time=2sec

required

=speed

solution

=v=s/t

25/2

=12.5m/s

3 0
2 years ago
Scientists use sonar machines in order to map the contour of the ocean floor. The data from the sonar machines make a model of t
Leviafan [203]
It would be B. since the scanning shows what the terrain is down there

(I listened)

8 0
3 years ago
Read 2 more answers
A ship's anchor weighs 5000N. It's cable passes over a roller of negligible mass and is wound around a hollow cylindrical drum o
deff fn [24]
Hi! Great first step would be to understand the scenario (in my opinion). So two great ways would be to draw a picture or rephrase it. If something else works, do that! You just need to "see" the situation so that you can take some away from it.

Then I think a good next step is to conceptualize everything. Put everything into a context like a physics book would. The anchor is pulled 5000N downward - that's weight. The roller will act like a pulley, and we can ignore it's properties except that it's part of a pulley system (we can ignore stuff because it has "negligible" mass and no other details are given). And then we have the hollow cylindrical drum with one radius measurement given; so we can think of this as a made-up shape with mass - a cylindrical soda can without a top or bottom (but no thickness) and a 380kg mass. The anchor is drops 16m. It hints at energy. The energy that the drum gets is all do to this anchor pulling on the rope (which is really just a means of transferring force, since we neglect its mass and get no details).

Feel free to pause here to make sure you can get the scenario in your head.

So, we want to know something about the barrel as it's rolling. The rotation rate. How many turns per some time. But don't worry yet, we can find a way to work that in. Since the rope pulls and spins the drum, the drum is spun, and gets energy. One way to find the kinetic energy of the spinning drum uses the radius, mass, and rate of rotation. More on that soon.

And how does having some equation with the drum's kinetic energy, radius, mass, and rate of rotation help? Well, we can find all of those except our rate of rotation and solve for the rate of rotation. The energy is the only mystery, but that all comes from the dropping anchor. Can we find that energy? Yeah, there's a way to find the energy that gravity gives our anchor based on it's the force and how far that force moves it.

So, first for the anchor. Linear work is simple:  W=F d
So you have your force and distance we associate with the anchor, so you have your work. We'll call that "W_1" when we need it.

Next the drum's situation. Thanks to http://hyperphysics.phy-astr.gsu.edu/hbase/hframe.html, we have the equation for kinetic energy.
Generally, we have <em></em>KE=\frac12I\omega^2, and we need the "I," which deals with rotational inertia. That is pretty much how hard it is to rotate the drum based only on the idea that your getting the mass to move (acceleration). That site refers to our hollow drum as a "hoop," and gives says that we can consider the rotational inertia to be I=MR^2. Now that we know the rotational inertia, we can use good old mathematical substitution to get the kinetic energy to look like
KE=\frac12MR^2\omega^2
And we can rearrange that to get
\omega=\sqrt{\frac{2KE}{MR^2}}=\sqrt{\frac{2KE}{M}}\cdot\frac1R

Since the energy change from the anchor's fall is the energy change of the drum, this KE is the "W_1" from before. So
\omega=\sqrt{\frac{2W_1}{M}}\cdot\frac1R=\sqrt{\frac{2\left(F d\right)}{M}}\cdot\frac1R

Now everything's set up. It's a matter of checking my work, carefully using a calculator, and making sure the answer makes sense (ie. this should be a lot of energy - much more than 1 Joule). Also, follow up by making sure you can do it again, alone. And feel free to ask or lookup questions you need along the way if there are missing pieces in your understanding.

Good luck! :)
5 0
3 years ago
A transverse sinusoidal wave on a string has a period T = 25.0 ms and travels in the negative x direction with a speed of 30.0 m
lesya [120]

Answer:

a) A =0.021525m

b) \phi=0.37869rad

c) v_{max}=5.4098\frac{m}{s}

d)y(x,t)=(0.021525m)cos(\frac{8\pi}{3}x+80\pi t+0.37869)

Explanation:

1) Notation

A= Amplitude

v= velocity

\lambda= wavelength

k= wave number

\omega= angular frequency

f= frequency

2) Part a and b

The equation of movement for a transverse sinusoidal wave is gyben by (1)

y(t)=Acos(kx+ \omega t +\phi)   (1)

At x=0 ,t=0 we have that:

0.02=Acos(\phi)

The velocity would be the derivate of the position, so taking the derivate of (1) respect to t we got (2)

v(t)=-\omega Asin(kx+ \omega t+\phi)   (2)

And replacing the conditions at x=0, t=0 we got

-2\frac{m}{s}=-\omega Asin(\phi)  

Now we can find the angular frequency with equation (3)

\omega =\frac{2\pi}{T}   (3)

Replacing the values obtained we got:

\omega =\frac{2\pi}{0.025s}=80\pi \frac{rad}{s}  

From equation (1) we have:

Acos(\phi)=0.02   (a)

-2=-80\pi Asin(\phi)   (b)

So from condition (b) we have:

Asin(\phi)=\frac{1}{40\pi}   (c)

If we divide condition (c) by condition (a) we got:

\frac{Asin(\phi)}{Acos(\phi)}=tan(\phi)=\frac{1}{0.02x40\pi}=\frac{1}{0.8\pi}=0.39789

If we solve for \phi we got:

\phi =tan^{-1}(0.39789)=0.37869

And now since we have \phi we can find A from equation (a)

Acos(0.37869)=0.02

So then Solving for A we got A=\frac{0.02}{cos(0.37869)}=0.021525

3) Part c

From equation (2) we can see that the maximum speed occurs when sin(\omega t+\phi)=1, so on this case we have:

v_{max}=\omega A=80\pi \frac{rad}{s}x0.021525m=5.4098\frac{m}{s}

4) Part d

On this case we need an equation like (1), and we have everything except the wave number, and we can obtain this from the following expression:

v=\lambda f=\frac{2\pi}{k}\frac{\omega}{2\pi}=\frac{\omega}{k}   (4)

And solving for k from equation (4) we got

k=\frac{\omega}{v}=\frac{80\pi \frac{rad}{s}}{30\frac{m}{s}}=\frac{8\pi}{3}m^{-1}}

And with the k number we have everythin in order to create the wave function, given by:

y(x,t)=(0.021525m)cos(\frac{8\pi}{3}x+80\pi t+0.37869)

7 0
3 years ago
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