The right option is; b. Pampas
Pampas is a not a savannah but a flat fertile grassland biome.
A savanna is a tropical grassland with trees that are widely spaced to avoid the closure of the canopy. Savannas cover about 20% of the earth's land area, and are associated with various types of biomes. Savannas have seasonal water availability, and its trees and grass are always green during the wet season. Examples of savannas are the African Serengeti, and Cerrado, the Brazilian savanna.
erosion and land water cause the ground to do either two things.
erosion causes the soil on top to be picked up by moving water or pounding and splashing water from the rain. this soil is usually moved to the bottom or to the lowest level around it.
land water, which causes the soil under to become softer and is able to become more and more compact and able to turn to petrified soil or even rock.
Answer:
Yes, The oceanic crust is more dense but thinner than the continental crust,
Explanation:
The orbital angular momentum of the Earth is equal to the product of the mass of the Earth (6.0x 10^24 kg) and its orbital velocity (29.7 km/s) multiplied by its distance from the Sun (1.5x 10^8 km), which results in a magnitude of 3.6x 10^40 kg m^2/s.
The spinning angular momentum of the Earth is equal to the product of its mass (6.0x 10^24 kg) and its angular velocity (7.3x 10^-5 radians/s) multiplied by the square of its radius (6.4x 10^6 m), which results in a magnitude of 3.8x 10^37 kg m^2/s.
a) The magnitude of Earth's orbital angular momentum with respect to the Sun is [ Select ] kg m^2/s. b) The magnitude of its spinning angular momentum is [Select ] kg m^2/s.
To calculate the magnitude of Earth's orbital angular momentum with respect to the Sun, we need to use the formula:
Angular Momentum = Moment of Inertia * Angular Velocity
For Earth's orbital angular momentum, the moment of inertia can be calculated using the formula for a sphere:
Moment of Inertia = (2/5) * mass * radius^2
Substituting the given values:
Moment of Inertia = (2/5) * 6.0 x 10^24 kg * (6.4 x 10^6 m)^2
Next, we need to calculate the angular velocity. The time taken for Earth to complete one revolution around the Sun is known as the orbital period. The orbital period of Earth is approximately 365.25 days or 31,557,600 seconds.
Angular Velocity = 2π / Orbital Period
Substituting the values:
Angular Velocity = 2π / 31,557,600 s
Now, we can calculate the orbital angular momentum:
Orbital Angular Momentum = Moment of Inertia * Angular Velocity
For the spinning angular momentum, we can use the same formula:
Spinning Angular Momentum = Moment of Inertia * Angular Velocity
However, the moment of inertia for spinning angular momentum is different. It depends on the mass distribution of Earth and its axis of rotation. Since Earth is considered a sphere, the moment of inertia for spinning angular momentum can be calculated using the formula mentioned earlier.
Substituting the given values:
Moment of Inertia = (2/5) * 6.0 x 10^24 kg * (6.4 x 10^6 m)^2
Finally, we can calculate the spinning angular momentum:
Spinning Angular Momentum = Moment of Inertia * Angular Velocity
Learn more about angular momentum of earth here:
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