Question

B2-b4=8 b3-b1=-24 геметричиская прогрессия

Answer 1

B₂ - b₄ = 8
b₃- b₁ = - 24

b₁q - b₁q³ = 8
b₁q² - b₁ = - 24

b₁q(1 - q²) = 8
- b₁(1 - q²) = - 24

b₁q(1 - q²) = 8
b₁(1 - q²) =  24

q = 1/3
b₁ = 24/(8/9) = 27

b₁ = 27;  b₂ = 9;  b₃ = 3;  b₄ = 1

Answer 2

I'm sorry, but the information you provided is not enough to determine a unique solution.

The two equations you provided:

B2 - b4 = 8 B3 - b1 = -24

represent a system of two linear equations in four variables (B1, B2, B3, B4). To solve this system and find a unique solution, we need at least two more independent equations relating these variables.

Additionally, you mentioned "геметричиская прогрессия" which translates to "geometric progression" in English. However, a geometric progression is a sequence of numbers where each term is obtained by multiplying the previous term by a fixed number, called the common ratio. It's not clear how this concept is related to the system of equations you provided.

Can you please provide more information or context to clarify your question?