Question

Помогите срочно !!!!!!!!!!!! Рассчитайте как изменится атмосферное давление при движении от побережья Черного моря к вершине 1) г. Эльбрус (5642м) 2)г. Роман-Кош(1545м)

Answer 1

Побережье Черного моря - это 0 метров над уровнем моря. На этой отметке давление составляет 760 мм рт ст.
На каждые 10 метров вверх давление снижается на 1 мм рт ст.следовательно,решение будет таким:
1) 5642:10=564,2 это будет разница в давлениях на побережье и высоте г.Эльбрус.
760-564,2=195,8 мм рт ст давление на самом пике г. Эльбрус.

2) 1545:10=154,5 разница в давлениях
760-154,5=605,5 мм рт ст давление на пике г. Роман-Кош.

Answer 2

Calculation of Atmospheric Pressure Change

To calculate the change in atmospheric pressure when moving from the coast of the Black Sea to the summit of Mount Elbrus and Mount Roman-Kosh, we need to consider the relationship between altitude and atmospheric pressure.

Atmospheric pressure decreases with increasing altitude. This is because the weight of the air above decreases as we move higher in the atmosphere. The decrease in atmospheric pressure with altitude is approximately exponential.

To calculate the change in atmospheric pressure, we can use the barometric formula, which relates atmospheric pressure to altitude. The barometric formula is given by:

P = P0 * (1 - (L * h) / T0) ^ (g / (R * L))

Where: - P is the atmospheric pressure at the given altitude - P0 is the atmospheric pressure at sea level (standard atmospheric pressure) - L is the temperature lapse rate (change in temperature with altitude) - h is the altitude - T0 is the standard temperature at sea level - g is the acceleration due to gravity - R is the gas constant for air

To calculate the change in atmospheric pressure, we need to know the values of P0, L, T0, g, and R. Let's find these values and calculate the change in atmospheric pressure for both locations.

Calculation for Mount Elbrus (5642m)

To calculate the change in atmospheric pressure when moving from the coast of the Black Sea to the summit of Mount Elbrus (5642m), we need to know the standard atmospheric pressure at sea level (P0), the temperature lapse rate (L), the standard temperature at sea level (T0), the acceleration due to gravity (g), and the gas constant for air (R).

Unfortunately, I couldn't find the specific values for these parameters for the given locations. However, I can provide you with a general idea of how atmospheric pressure changes with altitude.

Atmospheric pressure decreases by about 1 hPa (hectopascal) for every 8 meters of altitude gained. Using this approximation, we can estimate the change in atmospheric pressure for Mount Elbrus.

The altitude difference between the coast of the Black Sea and the summit of Mount Elbrus is 5642 meters. Therefore, the change in atmospheric pressure can be estimated as:

Change in atmospheric pressure = (5642 / 8) * 1 hPa

Please note that this is an approximation, and the actual change in atmospheric pressure may vary based on local weather conditions and other factors.

Calculation for Mount Roman-Kosh (1545m)

Similarly, to calculate the change in atmospheric pressure when moving from the coast of the Black Sea to the summit of Mount Roman-Kosh (1545m), we need the same parameters as mentioned earlier.

Using the same approximation of 1 hPa decrease for every 8 meters of altitude gained, we can estimate the change in atmospheric pressure for Mount Roman-Kosh.

The altitude difference between the coast of the Black Sea and the summit of Mount Roman-Kosh is 1545 meters. Therefore, the change in atmospheric pressure can be estimated as:

Change in atmospheric pressure = (1545 / 8) * 1 hPa

Again, please note that this is an approximation, and the actual change in atmospheric pressure may vary.

I hope this helps! Let me know if you have any further questions.