Derivatives Calculus Examples: See How It's Done

Find the derivatives of the following functions.
$g (w) = \tan h (4 w^{2} + w)$

Efan Halliday 2021-02-14

Find both first partial derivatives. $z = \frac{\ln x}{y}$

Tolnaio 2021-02-14

Find both first partial derivatives. $z = x \sqrt{y}$

tinfoQ 2021-02-13

Evaluate the following derivatives.
$\frac{d}{d x} \int_{3}^{e^{x}} {\cos t}^{2} d t$

Kyran Hudson 2021-02-12

How are derivatives and one-sided derivatives related?

nagasenaz 2021-02-09

Consider a function $z = x y + x (y^{2} + 1)$ .Find first order partial derivatives, total differential, and total derivative with respect to x.

naivlingr 2021-02-08

Define Higher order Derivatives ?

Josalynn 2021-02-05

Find both first partial derivatives. $z = 6 x - x^{2} y + 8 y^{2}$

preprekomW 2021-02-01

Write 10 usages of derivatives.

ediculeN 2021-01-30

Find all first partial derivatives, and evaluate each at the given point. $f (x, y) = x^{2} - y, (0, 2)$

sanuluy 2021-01-19

Evaluate the following derivatives.
$\frac{d}{d x} [{(2 x)}^{4 x}]$

Chaya Galloway 2021-01-15

Find the derivative of the Function: $P (x) = (x - 3 \cos x) (x + 3 \cos x)$

Tolnaio 2021-01-06

Find derivatives of the functions defined as follows. $f (x) = e^{\frac{x^{2}}{x^{3} + 2}}$

shadsiei 2020-12-28

Find derivatives of the functions defined as follows. $y = (t^{2} e^{(2 t)}) / (t + e^{(3 t)})$

banganX 2020-12-21

Find derivatives of the functions defined as follows. $s = 2 \cdot 3^{\sqrt{t}}$

Chaya Galloway 2020-12-14

Identify whether the claim is accurate or not. If it's accurate, describe why. If it's untrue, explain why or provide an illustration that refutes it. Derivatives exist for all continuous functions.

smileycellist2 2020-12-12

Mixed Partial Derivatives If f is a function of a and y such that $f_{x y} and f_{y x}$ are continuous, what is the relationship between the mixed partial derivatives?

DofotheroU 2020-11-29

For the following sets of variables, find all the relevant second derivatives. In all cases, first find general expressions for the second derivatives and then substitute variables at the last step. $f (x, y) = x^{2} y - x y^{2}, w h e r e x = s t and y = \frac{s}{t}$

Sinead Mcgee 2020-11-29

How can evaluate partial derivatives, gradients, and directional derivatives at a point?

Dolly Robinson 2020-11-27

If a function is decreasing with an upward concavity, what do you know about the function's first two derivatives?

When there are calculus analytical problems that require differential calculus, the chances are high that you will deal with various derivatives. Things will sound complex without calculus help derivatives and answers to the most common questions. You must see the logic in at least one answer, which is why there are various answers that will help you. These derivatives calculus examples will help you to deal with equations in a much easier way. This kind of help that you see below has been provided free of charge, which is why one can receive help with calculus problems that may occur.

Differential Calculus

Calculus Help Derivatives: Get Expert Support