Task id16858
📂 Physics
👤 nerdmavr
Product Description
We obtained the barometric distribution for an isothermal atmosphere; indeed, in § 26.10 (see Vol. 1) we assumed the temperature at all points to be constant. Meanwhile, in the real atmosphere the temperature decreases with increasing altitude. It can be shown that if the temperature decreases linearly with height, i.e. T=To(1 - ah), then the barometric formula has the form. Prove that if a is a small value, then this formula turns into the barometric distribution formula for an isothermal atmosphere.
Additional Information
Instructions for solution. Format gif
No Reviews Yet
Be the first to leave a review for this product!
Related Products
Solving a problem in physics section 35 point 11 optics
Seller: Massimo86
Prokofiev VL - solution of the entire version 01 on the
Seller: Михаил_Перович
Prokofiev VL - solution of the entire version 01 on the
Seller: Михаил_Перович
Solving a problem in physics section 48 point 75 mechan
Seller: Massimo86
Task 31195
Seller: Юрий Физик
Solving a problem in physics section 36 paragraph 2 qu
Seller: Massimo86
Prokofiev VL - the solution of the entire version 10 in
Seller: Михаил_Перович
Prokofiev VL - the solution of the entire version 06 in
Seller: Михаил_Перович