What aspect of a hurricane determines how much rain will fall?

Answers

Answer 1

Answer:

The answer is:

The track of the storm determines how much rain will fall.

The explanation:

-Storm tracks are the relatively narrow zones in seas and oceans where storms travel driven by the prevailing winds.

-hurricane is a tropical cyclone with winds of 74 miles (119 kilometers) per hour or greater that occurs especially in the western Atlantic, that is usually accompanied by rain, thunder, and lightning, and that sometimes moves into temperate latitudes. and it has aspects that can cause damage, these are flood, wind, surge, heavy rains and tornadoes.

Answer 2

Answer: THE TRACK OF THE STORM determines how much rain will fall.
Hurricane refers to a storm with violent wind, it usually occurs in tropical Caribbean areas. Each hurricane has five essential aspects that can cause damage, these are: flood, wind, surge, heavy rains and tornadoes.

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A 45.2-kg wagon is towed up a hill inclined at 18.5∘ with respect to the horizontal. The tow rope is parallel to the incline and has a tension of 191 N in it. Assume that the wagon starts from rest at the bottom of the hill, and neglect friction. How fast is the wagon going after moving 83.8 m up the hill?

Answers

Answer:

The speed is 29.9 m/s

Explanation:

The force created from gravity due to the wagon mass is:

$F=m*g*sin(18.5)\nF=45.2*9.8*sin(18.5)\nF=140.55$

140.55 N pull the wagon down. Two parallel rope with tension of 191N creates 382 N on the wagon. Therefore:

$T_(total)=382-140.55=241.45$

241.45 N force is pulling up the wagon. Then we need to find the acceleration of the wagon under this force:

$F=m*a\n241.45=45.2*a\na=5.34$

acceleration is 5.34 m/s^2. The distance is multiplication of acceleration and square of the time.

$x=1/2*a*t^2\n83.8=0.5*5.34*t^2\nt=5.6$

After 5.6 second the wagon will ride 83.8 m up to hill. And the speed of wagon at that point is:

$v=a*t\nv=29.9$

What does the slope of the line on this velocity versus time graph represent? A.
positive deceleration

B.
zero acceleration

C.
positive acceleration

D.
negative acceleration

Answers

What do you mean when you say "this" graph ? I don't see any graph.

First of all, I'm sure you don't have a "velocity versus time" graph.
You may have a "speed versus time" graph, that doesn't show any
information about the direction of the motion.

As you look at your graph ... a feat that's impossible for me ...

-- If the line is horizontal, then speed is not changing. If the direction
of motion is also not changing, then there is zero acceleration. Sadly,
the graph most likely doesn't carry any information about the direction.
It's possible that the speed is constant but the direction is changing.
Then acceleration isn't zero, but you can't tell that from the graph.

-- If the line is proceeding upward from left to right, whether it's straight
or curving, then there is positive acceleration.

-- If the line is proceeding downward from left to right, whether it's straight
or curving, then there is negative acceleration, or what some people might
call "positive deceleration".

What is water made up of?

Answers

Pure water is made up of a huge number of water molecules.

Each water molecule is made of two Hydrogen atoms and one
Oxygen atom, locked together by the electrons they share.

2 Hydrogen and 1 Oxygen otherwise known as H2O, if that's what your looking for

because the camera records things literally, if you want a coffee cup to appear larger than a basketball, how would you photograph the two objects?

Answers

Answer:

To make a coffee cup appear larger than a basketball in a photograph, you can use the concept of forced perspective. Forced perspective is a photography technique that manipulates the perception of relative size and distance between objects in the frame. Here's how you can achieve this effect:

Place the Objects: Position the coffee cup and the basketball in the frame so that they are not directly next to each other but at different distances from the camera. The coffee cup should be closer to the camera, and the basketball should be farther away.

Adjust the Camera Angle: Align the camera at an angle that makes the coffee cup look much larger than the basketball. You'll need to experiment with the camera angle to get the desired effect.

Use a Narrow Depth of Field: Employ a camera with a controllable aperture (e.g., a DSLR or a camera with manual settings) and set it to a wide aperture (small f-number). This will create a shallow depth of field, making the objects that are not in the same plane appear more out of focus. The coffee cup, which is closer to the camera, will appear in focus, while the basketball in the background will appear blurred.

Frame the Shot Carefully: Compose the shot in such a way that the coffee cup appears prominently in the foreground, and the basketball is in the background but still visible. Make sure the viewer can distinguish the relative sizes of the two objects.

Experiment and Refine: Take multiple shots and review them on your camera's display to fine-tune the forced perspective. Adjust the camera angle, aperture, and framing as needed to achieve the desired effect.

By carefully manipulating the camera angle, depth of field, and composition, you can create the illusion that the coffee cup is much larger than the basketball, even though they are of different sizes in reality. This technique relies on the viewer's perception of the relative positions and sizes of objects within the frame.

Seed is 4m/s 3 sec later at the bottom of the slope it's speed is 22m/s what is the average acceleration

Answers

U1 = 4 m/s
U2 = 22 m/s
t1 = 0
t2 = 3 sec.

α= $(U2 - U1)/(t2 - t1)$

How are moving pulleys different from fixed-position pulleys? (Points : 3) Moving pulleys have more force than fixed-position pulleys. Moving pulleys are easier to use than fixed-position pulleys. Moving pulleys are attached to the object and move with the object. Fixed-position pulleys are connected to a fixed point and do not move. Moving pulleys are attached to the object and are stationary. Fixed-position pulleys are connected to a fixed point and move freely.

Answers

Answer : Option D) Fixed-position pulleys are connected to a fixed point and do not move.

Explanation : As the name suggests the moving pulleys move freely whereas the fixed pulleys as per their name is attached to a fixed position and at a fixed point and they can not move freely.

Movable pulleys are ones which has one part of the rope attached to a fixed object, like a bar or a beam. Whereas when both the parts of a rope are attached to a fixed object, this is called as a fixed pulley.

"Fixed-position pulleys are connected to a fixed point and do not move" is the one among the following choices given in the question that explains how the moving pulleys are different from fixed-position pulleys. The correct option among all the options that are given in the question is the fourth option.

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