Log in
Calculus
2
answers
0
watching
31
views
11 Dec 2019

5. Determine the following derivatives:
f(x) = ln (2x^3- 5x + 1) ; f'(x) =____________?
And g(x) =ln x^2/x^2 ; g'(x) =_____________?


I am SOOOO lost with this one and don't even konw where to start! Iam in need of detailed step by step solution and explinations witheach step! Thank you soooo much to whoever can solve this!

Watch
2
answers
0
watching
31
views

For unlimited access to Homework Help, a Homework+ subscription is required.

Unlock all answers

Get 1 free homework help answer.
Get unlimited access
Already have an account? Log in
Share
Bunny Greenfelder
Bunny GreenfelderLv2
13 Dec 2019
Get unlimited access
Already have an account? Log in
Share

Related textbook solutions

Calculus
4 Edition,
Rogawski
ISBN: 9781319050733
Single Variable Calculus: Early Transcendentals
4th Edition, 2018
Stewart
ISBN: 9781337687805
CALCULUS:EARLY TRANSCENDENTALS
4 Edition,
Rogawski
ISBN: 9781319050740

Related questions

Follow the six steps below to solve the following: xy' + 6xy =xe^(5x)


Step 1: REWRITE into standard form (y' + P(x)y + Q(x))



a) How does the given equation differ from standard form?



b) What can be done to put the given equation into standardform?





Step 2: IDENTIFY P(x) and Q(x).


a) Where does the standard form indicate P(x) and Q(x) arelocated?

P(x) =

Q(x) =





Step 3: DETERMINE the integrating factor (e^(?P(x) dx)). PlugP(x) as identified in step 2 into the integrating factor forme^(?P(x) dx) . Hint: Simplify e^(?P(x) dx) if possible




a) What is meant by the integrating factor?




b) If the integrating factor looks like e^(ln (x)) how could itbe simplified?





c) What about e^(1/2 ln (x))?





d) What about e^(-ln (x))?






?P(x) dx =




e^(?P(x) dx) =





Step 4: SUBSTITUTE Q(x) from step 2 and e^(?P(x) dx) from step 3into the solution form ye^(?P(x) dx) = ?Q(x)e^(?P(x) dx) + C.






Step 5: INTEGRATE the right side of the result of step 4. Hint:You may need to simplify and/or rewrite the right side before youattempt to integrate.






Step 6: SOLVE for y. To do this divide both sides by theintegrating factor. Remember that all parts of the right sideincluding the C must be divided by the integrating factor.






Solution is _________________________

Please explain each step on how to solve this problem. I am lost and a detailed explaination and answer would be appreciated. Thank you.

Using the l’hospital’s rule so
Solve this one

Weekly leaderboard

Home
Homework Help 3,900,000
Calculus 630,000
Start filling in the gaps now
Log in