The derivative is 2x based on the power rule. Multiply the power by the coefficient of x then drop the power by one.
"Derivative of"
Atropos is the name of one of the Greek fates, along with Clotho and Lachesis. It is possible that atrophy is derivative of atropos, but not the other way around.
The derivative, with respect to x, is -x/sqrt(1-x2)
well, the second derivative is the derivative of the first derivative. so, the 2nd derivative of a function's indefinite integral is the derivative of the derivative of the function's indefinite integral. the derivative of a function's indefinite integral is the function, so the 2nd derivative of a function's indefinite integral is the derivative of the function.
The expression for the time derivative of kinetic energy in a dynamic system is given by the equation: dKE/dt F v, where dKE/dt represents the time derivative of kinetic energy, F is the force acting on the system, and v is the velocity of the system.
dKE/dt = P= F.v Where KE is Kinetic Energy and P is Power.
The expression for the kinetic energy of a particle in polar coordinates is 1/2 m (r' r'), where m is the mass of the particle, r is the radial distance, r' is the derivative of r with respect to time, and ' is the derivative of with respect to time.
The partial derivative only acts on one the variables on the equations and treats the others as constant.
The derivative is 2x based on the power rule. Multiply the power by the coefficient of x then drop the power by one.
The derivative of kinetic energy with respect to time is equal to the power (rate of change of energy) of the system. This can be found using the equation ( P = \frac{dE_{\text{kin}}}{dt} = F \cdot v ), where ( F ) is the force applied and ( v ) is the velocity of the object.
There is a one to one relationship.
"Derivative of"
there isnt one
The derivative of ANY constant expression - one that doesn't depend on variables - is zero.
Atropos is the name of one of the Greek fates, along with Clotho and Lachesis. It is possible that atrophy is derivative of atropos, but not the other way around.
The adjective for moving is "mobile" or "kinetic".