IDZ Ryabushko 16.2 Option 12
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Section: Chapter 16. Operational Calculus
Topic: Operator method for solving differential equations
Description: Solving linear differential equations and systems with constant coefficients using the operator method (Laplace transform) under given initial conditions.
Tasks:
1. Solve the linear differential equation αẍ + βẋ + γx = f(t), x(t₀) = A, ẋ(t₀) = B by the operator method. Take the function f(t) and the values of the coefficients α, β, γ, t₀, x(t₀), ẋ(t₀) from Table 16.4.
2. Solve the system of linear differential equations by the operator method. Take the functions f₁(t), f₂(t) and the values aₖ, bₖ, cₖ, dₖ (k = 1, 2), A, B, x(0), y(0) from Table 16.5.
The finished solution includes:
• Complete solution of all 2 tasks of the option
• Detailed explanations for each step
• All formulas and calculations
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- Content description 154,48 kB
- Updated on the site 28.06.2024
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IDZ Ryabushko 16.2 Option 12
Cumulative discount
| 200 $ | the discount is 40% |
| 150 $ | the discount is 30% |
| 100 $ | the discount is 25% |
| 70 $ | the discount is 20% |
| 40 $ | the discount is 15% |
| 20 $ | the discount is 10% |
| 10 $ | the discount is 7% |
| 5 $ | the discount is 3% |
Amount of purchases from the seller: $
Your discount: %
Cumulative discount
| 200 $ | the discount is 40% |
| 150 $ | the discount is 30% |
| 100 $ | the discount is 25% |
| 70 $ | the discount is 20% |
| 40 $ | the discount is 15% |
| 20 $ | the discount is 10% |
| 10 $ | the discount is 7% |
| 5 $ | the discount is 3% |
Amount of purchases from the seller: $
Your discount: %
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