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Mathematics 22 Online
OpenStudy (anonymous):

2x^5-4x^5=

OpenStudy (anonymous):

is this a limit question ?

OpenStudy (anonymous):

No derivative

OpenStudy (anonymous):

10x^4-20x^4

OpenStudy (anonymous):

???

OpenStudy (anonymous):

ok 2x^5 = 10 x^4

OpenStudy (anonymous):

two apples minus 4 apples is minus 2 apples

OpenStudy (anonymous):

yes this is right

OpenStudy (anonymous):

and so \(2x^5-4x^5 =-2x^5\)

OpenStudy (anonymous):

10x^4-20x^4 this would be the answer .. after u take the first derivative

OpenStudy (anonymous):

???

OpenStudy (anonymous):

f'(x)=10x^4-20x^4 f''(x)= 40x^3-80x^3

OpenStudy (anonymous):

right to get the second derivative you take the derivative from the first

OpenStudy (anonymous):

I think I understand how to do this. I was just wondering if I was doing it right.

OpenStudy (anonymous):

and so on

OpenStudy (anonymous):

:)

OpenStudy (anonymous):

Thanks. :)

OpenStudy (anonymous):

you are welcome ..

OpenStudy (anonymous):

i hope this is a joke right?

OpenStudy (anonymous):

What is a joke?

OpenStudy (anonymous):

\(2x^5-4x^5=-2x^5\) if you need the derivative or whatever, for the love of pete combine like terms first!!

OpenStudy (anonymous):

then the derivative of \(-2x^5=-10x^4\) or whatever you want to do with it

OpenStudy (anonymous):

I know that. I was asking if f'(x)=10x^4-20x^4 f''(x)= 40x^3-80x^3 for this function using the product rule.

OpenStudy (anonymous):

are the exponents really the same? i am betting there is a typo there

OpenStudy (anonymous):

because \(10x^4-20x^4=-10x^4\)

OpenStudy (anonymous):

oops maybe that is why I got it wrong! 2x^5-4x^2 Wow I feel really stupid. haha!

OpenStudy (anonymous):

whew thank god!!

OpenStudy (anonymous):

\[f(x)= 2x^5-4x^2 \] \[f'(x)=10x^4-8x\] \[f''(x)=40x^3-8\] and so on

OpenStudy (anonymous):

Haha! Wow! Thanks for making me look back at my equation I would have gotten a really easy one wrong! Haha!

OpenStudy (anonymous):

yw, i knew it looked goofy, but not as goofy as the answer of taking the derivative piece by piece instead of combining like terms first

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