A constant rate of change.
The Geometrical meaning of the second derivative is the curvature of the function. If the function has zero second derivative it is straight or flat.
zero. nil. nada. nop. 0
I donot know whether there is actually a zero-order derivative equation, where the equation is defined as having two sides with equality or inequality sign between them. If the question is about a zero-order derivative function, then the answer is yes, since the zero order derivative is the function itself. ------------------ However, as far as we can talk about the differential equation- there is no meaning of "Zero Degree" but as many times while using expansion of differential operator using binomial theorem or while using Leibnitz's rule of differentiation, we simply denote derivatives of zero degree for no differentiation, we can say, for understanding, tha the equations without derivatives eg. y =mx can be treated as Differential Equation of Zero Order.
Points are the only such objects.
This is really too vague. There are tables for derivatives of common functions. There are rules for taking derivatives of polynomials. The derivative of f(x) is found by taking the limit of (f(x + ?x) - f(x))/?x, as ?x approaches zero.
Yes, it has to be zero because the derivative must change sign. Same for minima.
Multiply 10 by any number except zero, then divide 10 by the same number. The geometric mean of those two numbers will be 10.
The common ratio is the ratio of the nth term (n > 1) to the (n-1)th term. For the progression to be geometric, this ratio must be a non-zero constant.
anything add to zero the answer will be the same
Any number (except zero) to the power zero is 1.
ZERO
A point in geometry is very similar to the common usage of the noun "point." However it must be noted that points have zero mass, zero volume, zero area, etc.; they simply denote locations in space.