What is the difference between an abyssal plain of the ocean and the plains of the continents? I need this ASAP

Answers

Answer 1
Abyssal plains are flat areas of the ocean floor in a water depth between 3,500 and 5,000 with a gradient well below 0.1°
while a plain of the continents is a flat expanse of land that generally does not change much in elevation.Plains are one of the major landforms on earth, where they are present on all continents, and would cover more than one-third of the world's land area.

Related Questions

What’s g(x)=^2 end behavior

Answers

Answer:

Look at the end behavior down.

there is:

1) up up (the parabola looking up)

2)down down (the parabola looking down)

3) down up (the positive cubic function)

4) up down (the negative cubic function)

*You have to memorize the conditions in the picture to answer any question*

g(x) = X^2

x^2 is a quadratic equation

it has even power and a positive leading coefficient so it is has a behavior of up-up

A piece of copper at 10 °C is dropped into a glass of water at 35 °C. Which statement is correct?

Heat will flow from the copper to the water in the glass until both reach the same temperature.
Heat will flow from the water in the glass to the copper until both reach the same temperature.
The final temperature of the water in the glass and the copper will be 10 °C.
The final temperature of the water in the glass and the copper will be 35 °C.

Answers

Answer:

Heat will flow from the water of the glass to the copper until both reach the same temperature.

Answer:

b

Explanation:


If 2x – 3y = 4, what is the value of ?
4x/8y

Answers

An

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?


1/4V= 2 + 3

Given the above equation, what is the value of 6v – 17 + 18 – 19 + 20?
A 14

B 32

C 122

D 144

Answers

Answer:

V=5:(-1/4)

V=20

6*V-17+18-19+20

6*20-17+18-19+20=122

Answer:

C 122 is your answer

Explanation:

1/4V= 2 + 3

B=5×4=20

now

6v – 17 + 18 – 19 + 20

=6×20-17+18+1

=120+1+1

=122

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