Is this statement (differential calculus) correct?
"If the terms of two functions are not equal, the terms of their derivatives cannot be equal either."
"If the terms of two functions are not equal, the terms of their derivatives cannot be equal either."
Does the normal vector of the cross product of two vectors automatically have length 1? I'm guessing mine 🙂 but I want to be sure
Hello everyone, I wanted to calculate the first derivative of a function on my calculator as usual, but instead of the first derivative, I got a wildly large number. I watched YouTube videos and basically did everything correctly. My teacher couldn't help me either.
Can someone explain to me how to solve this?
How do I calculate the volume of a prism if the height is not known? Given information: M=14.795m^2 G=3cm^2 O=88.77cm^2 (unless I made a mistake somewhere) It's about task 9. Please specify with formula
Hi everyone, can someone explain the Poincaré lemma to me using the vector analysis version? That is, using terms like simply connected, homotopy, conservative, etc.? The version using differential forms is unclear to me, or rather, I don't know what differential forms are. Greetings and have a nice Sunday!
I don't understand how to calculate the task 🙁 could someone help? and sorry if I'm being stupid but I really don't understand (topic: ray theorems, sine cosine tangent…etc.) Task 6
Not true – be g(x) = f(x) + c
The following applies:
No,
f(x) = 4x + 2 ; f'(x) = 4
g(x) = 4x ; g'(x) = 4
No, it’s not.
and
are different but both have the same derivation:
No, no
This is the reason why one has to write a bold +C when reversing the derivation (integration ).
x3 derive is 3×2…………but back you have to write x3+C because all fts of the form x3+C yield 3×2.
Yes, they can. An example:
if derivatives are meant to a specific point, then not:
but if the derivation functions are meant, then not two functions can result in a derivation (i.e. true)
(at least according to my knowledge)
Your knowledge is wrong:(
ok