the answer is 0
Actually, its degrees of freedom.
Mass and damping are associated with the motion of a dynamic system. Degrees-of-freedom with mass or damping are often called dynamic degrees-of-freedom; degrees-of-freedom with stiffness are called static degrees-of-freedom. It is possible (and often desirable) in models of complex systems to have fewer dynamic degrees-of-freedom than static degrees-of-freedom.
If the sample consisted of n observations, then the degrees of freedom is (n-1).
By degrees of freedom, I believe you meant dimensions. Everything in this universe has 3 degrees of freedom.
BACKGROUND: An item has a maximum of 6 degrees of freedom; 3 degrees of translation (motion in a straight line) and 3 degrees of rotation. The textbook answer to this question is 3 degrees of freedom. What do I mean by the "textbook" answer? I mean that the sphere and spherical bowl fit together correctly so that while the ball will rotate smoothly in any direction, the ball fits tightly enough that it will not move in a straight line in any direction.
The space mouse works with six degrees of freedom. It is similar to a joystick and supports the current 3D navigation devices.
A scara robot uaually have 4 degrees of freedom
A tri-atomic molecule should have 3 vibrational degrees of freedom (one for each "end" atom vibrating on its bond with the central atom and one for the flexing of the bonds like scissors opening and closing). If it is non-linear, it should also have a three rotational degrees of freedom. All molecules (including a triatomic one) will have 3 degrees of freedom for translational motion. All totaled, it will have 3+3+3 = 9 degrees of freedom. Note that this does not address the question of independence of the degrees of freedom - for example - if the two "end" atoms are identical, not all the rotational degrees of freedom are independent.
A standard robotic arm will consists of seven metal segments and six appendages, which includes a 'shoulder', 'elbow' and 'wrist'. It has six degrees of freedom corresponding to the three appendages.
The knee has 2 degrees of freedom. Flexion/Extension and varus/valgus rotation.
Yes. The parameters of the t distribution are mean, variance and the degree of freedom. The degree of freedom is equal to n-1, where n is the sample size. As a rule of thumb, above a sample size of 100, the degrees of freedom will be insignificant and can be ignored, by using the normal distribution. Some textbooks state that above 30, the degrees of freedom can be ignored.