Question

Прочитай текст и ответы на вопрос. Антон решил подняться в воздух на воздушном шаре. Когда шар стоял на земле, находящийся на нём барометр показывал 760 мм рт. ст. Когда шар поднялся в воздух, то барометр начал показывать 585 мм рт. ст. На какой высоте находится воздушный шар? (Каждые 12 м подъёма уменьшают атмосферное давление на 1 мм рт. ст.) Запиши в поле ответа верное число. ОТІМ M Осталась 1 по Акти оо emachines

Answer 1

Ответ:

2100

Объяснение:

(760-585) * 12

Answer 2

To find the height at which the balloon is located, we need to calculate the difference in atmospheric pressure between the ground and the balloon's current position. According to the information given, the barometer reading on the ground is 760 mmHg, and when the balloon is in the air, the barometer reading is 585 mmHg. Each ascent of 12 meters reduces atmospheric pressure by 1 mmHg.

To calculate the height, we can subtract the final barometer reading from the initial barometer reading and then multiply the result by 12 (since each 1 mmHg decrease corresponds to a 12-meter ascent).

Let's calculate it step by step:

1. Subtract the final barometer reading from the initial barometer reading: 760 mmHg - 585 mmHg = 175 mmHg

2. Multiply the result by 12 to convert the pressure difference to height: 175 mmHg * 12 m/mmHg = 2100 meters

Therefore, the balloon is located at a height of 2100 meters.

Please note that this calculation assumes a linear relationship between the decrease in atmospheric pressure and the increase in height. In reality, atmospheric pressure changes with altitude in a more complex manner, but for the purposes of this question, we are using a simplified approximation.