What is the differentiate of 1?

zero
Derivative of 1 is zero.

How do you find y in differentiation?

Derivatives: definitions, notation, and rules A derivative is a function which measures the slope. It depends upon x in some way, and is found by differentiating a function of the form y = f (x). When x is substituted into the derivative, the result is the slope of the original function y = f (x).

What is the derivative of ln y?

1/
The derivative of ln y is 1/ (derivative of f = e^x) = 1/e^x. This is 1/y, a neat slope !

What is the differentiation of infinity?

Infinity is undefined. To be honest the ‘derivative’ of infinity is very likely to be undefined and it should be of no concern as it has no practical nor theoretical purpose. If you just want a “what if it happened to be practical” answer, anything differentiable must be continuous.

How do you find the derivative of Y?

If y = some function of x (in other words if y is equal to an expression containing numbers and x’s), then the derivative of y (with respect to x) is written dy/dx, pronounced “dee y by dee x”. Differentiating x to the power of something 1) If y = x n, dy/dx = nx n-1 2) If y = kx n, dy/dx = nkx n-1 (where k is a constant- in other words a number)

What is the rule for differentiation with n = 1/2?

Hence, with n = 1/2 in the power rule, The rule for differentiating constant functions and the power rule are explicit differentiation rules. The following rules tell us how to find derivatives of combinations of functions in terms of the derivatives of their constituent parts.

How do you differentiate between two functions?

There are a number of simple rules which can be used to allow us to differentiate many functions easily. If y = some function of x (in other words if y is equal to an expression containing numbers and x’s), then the derivative of y (with respect to x) is written dy/dx, pronounced “dee y by dee x” . 1) If y = x n, dy/dx = nx n-1

How to calculate y as a function of X?

Explicit: “y = some function of x”. When we know x we can calculate y directly. Implicit: “some function of y and x equals something else”. Knowing x does not lead directly to y. as a function of x. expressed in terms of both y and x. d dx (x 2) + d dx (y 2) = d dx (r 2) Let’s look more closely at how d dx (y2) becomes 2y dy dx