Question

Через каждые 33 метра в глубь Земли температура повышается на 1 градус.Определите температуру горных пород в шахте на глубине 900 м,если температура слоя земной коры ,не зависящая от времени года,равна +10 градусов.

Answer 1

Чувак я точно не знаю но думаю что надо 900 разделить на 33 и прибавить десять это будет где то 37,27 градусов

Answer 2

Calculation of Temperature in the Mine Shaft

To determine the temperature of the rock in a mine shaft at a depth of 900 meters, we can use the given information that the temperature increases by 1 degree Celsius for every 33 meters of depth.

Given: - Temperature at the Earth's crust layer (not dependent on the season): 10 degrees Celsius - Depth of the mine shaft: 900 meters

To calculate the temperature at this depth, we can divide the depth by the rate at which the temperature increases per meter.

The rate of temperature increase per meter is 1 degree Celsius for every 33 meters.

Therefore, the temperature at a depth of 900 meters can be calculated as follows:

Temperature at 900 meters = Temperature at the Earth's crust + (Depth of the mine shaft / Rate of temperature increase per meter)

Let's substitute the values into the formula:

Temperature at 900 meters = 10 degrees Celsius + (900 meters / 33 meters/degree Celsius)

Calculating this:

Temperature at 900 meters = 10 degrees Celsius + (27.27 degrees Celsius)

Therefore, the temperature of the rock in the mine shaft at a depth of 900 meters is approximately 37.27 degrees Celsius.

Please note that this calculation assumes a linear increase in temperature with depth and does not take into account other factors that may affect the temperature distribution in the Earth's crust.