Question

m an extensive or an intensive property? Explain why you chose what you did. 4. [1 pt] n the following equation, explain what each of the symbols means, and briefly describe how it is significant (that is, in what sort of situation would it be useful?). A drawing might be handy. 12 pt] On the axes below, draw a motion diagram (positions with velocity vectors) for a mug of frosty root beer that slides from a bartender at position -3 to the right along a bar counter made of the same stuff as your lab tables. Indicate the initial and final times (t and t) and illustrate the 5· cities and accelerations at those times with arrows. State any assumptions you needed to make. 0 10 -10 x (m)

Answer 1

(3) Momentum (linear and angular) is an extensive property .

An extensive property does not have a value at a point at a point, and its value depends on the extent or size of the system. The amount of an extensive property of a system is defined by summing the amount of the extensive property for each subsystem within the system.

An extensive property satisfies the requirement the requirement of law of conservation. i.e. when the accounting principle is developed for conservation of momentum, both the generation rate and the consumption rate are identically zero. collision is an example of conservation of momentum.

(4) the above equation is known as newton's third equation.

Momentum (linear and angular) is an extensive property . An extensive property does not have a value at a point at a point, and its value depends on the extent or size of the system. The amount of an extensive property of a system is defined by summing the amount of the extensive property for each subsystem within the system. An extensive property satisfies the requirement the requirement of law of conservation. i.e. when the accounting principle is developed for conservation of momentum, both the�generation rate�and the�consumption rate�are identically�zero.�collision is an example of conservation of momentum. (4) the above equation is known as newton's third equation. X_f = x_i + v_i Delta t + 1/2 a Delta t^2 x_f = final position x_i = initial condition v_i - u = initial velocity Delta t = change in time a = acceleration

$x_{f}$ = final position

$x_{i}$ = initial position

$v_{i}$ =u= initial velocity

$\Delta t$ = change in time

a= accelaration