
Credit Units
... Reduction to one body problem, equation of motion and first integral, one dimensional problem and classification of orbits, Differential equation for the orbit, Kepler problem and planetary motion, Rutherford formula, scattering in central force field, transformation to laboratory frames. ...
... Reduction to one body problem, equation of motion and first integral, one dimensional problem and classification of orbits, Differential equation for the orbit, Kepler problem and planetary motion, Rutherford formula, scattering in central force field, transformation to laboratory frames. ...
Let`s review recursive formulas.
... c. What should your exponent be if you are measuring at 12:00 noon? d. If the plant starts at 2.56 cm tall, how tall will it be when it doubles? Guess and check to find the exponent that gives you this ...
... c. What should your exponent be if you are measuring at 12:00 noon? d. If the plant starts at 2.56 cm tall, how tall will it be when it doubles? Guess and check to find the exponent that gives you this ...
33 - JustAnswer
... wants to invest further using $16000 that he has saved. The investment grew up to $25000 in 2 years. Can you find the annual interest rate of his return by solving the following equation for him: 16000(1 + x)2 = 25000 ...
... wants to invest further using $16000 that he has saved. The investment grew up to $25000 in 2 years. Can you find the annual interest rate of his return by solving the following equation for him: 16000(1 + x)2 = 25000 ...
Lesson 1 Reteach: Constant Rate of Change
... b. Solve the system algebraically. Interpret the solution. Since y is equal to 3x, you can replace y with 3x in the second equation. x + y = 380 ...
... b. Solve the system algebraically. Interpret the solution. Since y is equal to 3x, you can replace y with 3x in the second equation. x + y = 380 ...
Differential equation

A differential equation is a mathematical equation that relates some function with its derivatives. In applications, the functions usually represent physical quantities, the derivatives represent their rates of change, and the equation defines a relationship between the two. Because such relations are extremely common, differential equations play a prominent role in many disciplines including engineering, physics, economics, and biology.In pure mathematics, differential equations are studied from several different perspectives, mostly concerned with their solutions—the set of functions that satisfy the equation. Only the simplest differential equations are solvable by explicit formulas; however, some properties of solutions of a given differential equation may be determined without finding their exact form.If a self-contained formula for the solution is not available, the solution may be numerically approximated using computers. The theory of dynamical systems puts emphasis on qualitative analysis of systems described by differential equations, while many numerical methods have been developed to determine solutions with a given degree of accuracy.