#yeah bro the fuck is this
21 messages · Page 1 of 1 (latest)
- Ask your question and show the work you've done so far. If you've posted a screenshot of a question, specify which part you need help with.
- Wait patiently for a helper to come along.
- Once someone helps you, say thank you and close the thread with:
+close - Feel free to nominate the person for helper of the week in #helper-nominations
- Do not ping the mods, unless someone is breaking the rules.
- If you're happy with the help you got here, and the server overall, you can contribute financially as well:
Bro but you didn't explained
don't know if answer is right it might be wrong
It's wrong though
Means i am more intelligent than AI
yeah I thought so haha
💀💀
sometimes ai sucks
look for a turning point of a graph
it’s derivative then has to be at y=0
- If you can see, whenever the green line is below 0, the orange line is descending, and whenever the green one is over 0, the orange one is ascending.
- Also, whenever the blue line is below 0, the green one is descending (Same approach for over 0)
- Finally, whenever the red line is below 0, the blue one is descending (Same approach for over 0)
- The turning points were mentioned previously, this is the idea.
- when the derivative of a function is below 0, the function itself will decrease.
- when the derivative of a function is over 0, the function itself will increase.
- when the derivative of a function is equal to 0, the function stays in place.
So, by putting everything in place from 1. 2. and 3, we draw the conclusion:
- from 1. -> green line is the derivative of orange line
- from 2. -> blue line is the derivative of green line
- from 3. -> red line is the derivative of blue one
And if orange is f(x) or f -> green is f' -> blue is f'' -> red is f'''
P.S When I talk about lines, I mean the graph representation of functions.
If you have any question, feel free to ask
Isn't this a lil complicated?
For op
a is behaving like x²
b is having like x³
c is behaving like x⁴-k
d is behaving like x⁵- kx
It's easier to understand in this way
So d- f(x)
c - f'(x)
b- f''(x)
a - f"'(x)
Note these are not exact values of functions, but behaviour of curve is same