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What else can I help you with?
Is log x differentiable at 1?
yes...
Can a non continuous function be differentiable?
No, a non-continuous function cannot be differentiable at the points of discontinuity. Differentiability requires the existence of a well-defined tangent line at a point, which necessitates continuity at that point. However, a function can be differentiable on intervals where it is continuous, even if it has discontinuities elsewhere.
Is hair color continuous or discontinuous variation?
Hair colour is continuous because there is a continual range of values when it comes to hair colour
Where is Re z differentiable?
The function ( R(z) ) is differentiable in regions where it is complex differentiable, meaning it satisfies the Cauchy-Riemann equations. Typically, this applies to regions in the complex plane where the function is continuous and its partial derivatives exist. If ( R(z) ) is expressed in terms of real variables ( x ) and ( y ) (where ( z = x + iy )), it is differentiable at points where these conditions hold true. Thus, the specific answer depends on the form of ( R(z) ).
When you say a function is not differentiable?
Well, firstly, the derivative of a function simply refers to slope. Usually we say that the function is not differentiable at a point.Say you have a function such as this:f(x)=|x|Another way to represent that would be as a piece-wise function:g(x) = { -x for x= 0The problem arises at the specific point x=0. If you look at the slope--the change in the function--from the left and right of x, you notice that it is different, negative 1 and positive 1. So, we can say that the function is not differentiable at x=0 because of that sudden change.There are however, a few functions that are nowhere differentiable. One example is the Weirstrass function. The even more ironic thing about this function is that it is continuous everywhere! Since this function is not differentiable anywhere, many might call it a non-differentiable function.There are absolutely other examples.
What is the derivative of 1 divided by fx under the conditions that fx is differentiable and fx cannot be 0?
Negative the derivative of f(x), divided by f(x) squared. -f'(x) / f²(x)
Is the gender a continuous or discontinuous variation?
discontinuous
Is there a function that is continuous everywhere differentiable at rationals but not differentiable at irrationals?
No.
What are some adjectives for the math term function?
Here are some: odd, even; periodic, aperiodic; algebraic, rational, trigonometric, exponential, logarithmic, inverse; monotonic, monotonic increasing, monotonic decreasing, real, complex; discontinuous, discrete, continuous, differentiable; circular, hyperbolic; invertible.
What function is continuous everywhere but not differentiable?
Weistrass function is continuous everywhere but not differentiable everywhere
Is human skin colour continuous or discontinuous variation?
Natural eye colour is discontinuous. :) !
Explain how the graph of fx ln x be used to graph the function gx ex -1?
graph gx is the reflection of graph fx and then transformed 1 unit down
When was function not having a derivative at a point?
Definition: A function f is differentiable at a if f'(a) exists. it is differentiable on an open interval (a, b) [or (a, ∞) or (-∞, a) or (-∞, ∞)]if it is differentiable at every number in the interval.Example: Where is the function f(x) = |x| differentiable?Answer:1. f is differentiable for any x > 0 and x < 0.2. f is not differentiable at x = 0.That's mean that the curve y = |x| has not a tangent at (0, 0).Thus, both continiuty and differentiability are desirable properties for a function to have. These properties are related.Theorem: If f is differentiable at a, then f is continuous at a.The converse theorem is false, that is, there are functions that are continuous but not differentiable. (As we saw at the example above. f(x) = |x| is contionuous at 0, but is not differentiable at 0).The three ways for f not to be differentiable at aare:a) if the graph of a function f has a "corner" or a "kink" in it,b) a discontinuity,c) a vertical tangent
What is discontinuous innovation?
Discontinuous innovation is innovation that is divorced from prior common knowledge.
Is tan differentiable everywhere?
The tangent function, ( \tan(x) ), is not differentiable everywhere. It is differentiable wherever it is defined, which excludes points where the function has vertical asymptotes, specifically at ( x = \frac{\pi}{2} + k\pi ) for any integer ( k ). At these points, the function approaches infinity, leading to a discontinuity in its derivative. Thus, while ( \tan(x) ) is smooth and differentiable in its domain, it is not differentiable at the points where it is undefined.
Discontinuous function in fourier series?
yes a discontinuous function can be developed in a fourier series
Is albinism continuous or discontinuous?
Discontinuous. There's no middle ground, someone either has it or doesn't.
