A weatherman reports, "The storm waves are about 2 meters high and about 35 meters apart." What properties of waves is the reporter describing?

Answers

Answer 1
Answer:

Answer:

Amplitud = 2 m

wavelength = 35 m

Explanation:

The waves are described by an equation of the form

       Y = A sin (kx -wt)

With k = 2 π/λ

With A is the amplitude of the wave, λ the wavelength and w the velocity

If we analyze the reporter's data, the maximum height of the value from zero to the highest, which corresponds to the amplitude of the wave

The other value 35 m between each wave corresponds to the distance between the ridges that is equivalent to the wavelength

Answer 2
Answer: 2 meters high = Amplitude (height at the maximum)
35 meters apart makes gives frequency (how many per meter,  or how many per 100 meters etc...)

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Is radioactive decay used to determine absolute or relative age?

Answers

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Guys help...A spring that obeys Hooke's law, with a spring constant k1, is cut into N identical springs, each with a spring constant k2. Determine the relationship between k1 and k2​...​

Answers

Answer:

K2 = N*K1

Explanation:

The force you apply to each section is the same you apply to the whole spring, but the extension of each section is dX/N (if dX is the extension of the entire spring)

Energy stored in the nucleus of an atom is called

Answers

nuclear energy because it holds atoms together.
Atomic Energy or Nuclear Energy

What is the mass of a large dog that weighs 441 newtons

Answers

Weight, w = mg.            g ≈ 9.8 m/s².  m = mass in kg. w is weight in N

441 N = m* 9.8

9.8m = 441

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What happens to a reflection of light that has struck a surface?A) It bounces off.
B) It becomes absorbed.
C) It gets transmitted.
D) It gains energy.

Answers

Answer:

A) It bounces off.

Explanation:

Bouncing back of light into the same medium is known as reflection of light

As per law of reflection we know that light incident on the surface at a given angle with respect to the normal then the angle of reflected light with the normal will be same

angle of incidence of light = angle of reflection of light

Also we know that incident light, reflected light and normal always lie in the same plane

So we can say that here correct answer will be

A) It bounces off.

Answer:

The answer is A) It bounces off

Explanation:

Refraction bends and Reflection bounces off. (I just took the test).

(picture) PLEASE HELP ME!! D:

Answers


Ah hah !  I work with these things all the time, so I can read it straight
off the picture.  However, I realize that you probably don't, and can't ...
otherwise you wouldn't need to look for help online.  So I'll try to
explain through it:

-- This is a "topographic map", and those brown lines on it are
"elevation contours". 

-- All of the points on one brown line are all at the same elevation
(altitude, height, etc.), so if you follow one of the brown lines wherever
it goes, you're following a level path.

-- The little numbers somewhere on each brown line tell you the elevation
(above something) of all the points on that line.  You can see lines that
are 35-ft, 45-ft, 50-ft etc.  above whatever the reference is for this map. 

If a line has no numbers on it, then it's halfway between the next lower
line and the next higher line.  There's a line on this map with no number
on it between 35 and 45 ... the elevation of every point on this line is 40.
There's another one between 45 and 50 with no number on it ... every
point on that line must be at elevation of 47.5 .

-- On this kind of map ...

==> The flattest ground is where the lines are far apart, like where
that lake is.  That's where there's a big distance between the 25-ft
line on one side, to the 30-ft line on the other side.  All of the land
between those 2 lines is within 5 feet of the same height.
Same for the land between the 30-ft line and the 35-ft line ... every
point between those 2 lines is within 5 feet of the same height.  It's
a very level place.
The gentlest 'shallowest' slope is always on the path that crosses the
fewest lines, or where the lines you have to cross are the farthest apart. 
That's how we'll find the answer to the question, in just a moment.

==>  The steepest slope is where the lines are close together, like
from 35-ft to 45-ft to 50-ft.  In that short distance, the land rises 15-ft
because it's going up the steep side of Mount Cleveland.

==>  You can also see where the peaks are, like where the 52-ft line
makes a circle.  The peak of the mountain is inside that circle, and from
there, no matter which way you walk from the peak, the land goes down.


-- The absolutely shallowest path to the peak of the mountain would start
on the left side of the map, about 1/3 of the way up from the bottom. 
There seems to be 2 lines there, but if you follow them up and around,
you find that they're both the same 50-ft line.  So from that point on the
edge, all the way to the peak of the mountain, the land only rises a
little more than 2 feet.  But you'd still have to get yourself up to that
starting point, and this path is not one of the choices.

-- If you start at the bottom center just below the end of the lake, OR
if you start from the lower right in Arthur Park, OR if you start at the
upper right in the marsh and swamp up at that end of lake, heading
for the peak of the mountain from any one of those points, you start
from elevation lower than 30 feet, and your hike is flat and pretty level
for a while, until it gets to the 35-ft line.  And then, suddenly, it goes
ZUP ... 17 feet straight up to the top, in a short distance from there,
and crossing lines that are close together.

-- If you start from the bottom left corner, that point is already at an
elevation of about 45-ft, so it only has about 7-ft more to rise from there
to the peak. ALSO ... Starting from there, and going all the way to the
peak, the path goes roughly the same way the brown lines go ... it's
roughly parallel to them ... so there's more distance from one line to
the next one.

So "bottom left" is the place to start.

Note:
The numbers on the lines of a real topographic map are much more
likely to be marked in meters, not feet, so everything I've just described
would be 3.28 times as hard to climb.