Jose B.

asked • 11/22/21

thanks for your help on these 2 questions

Discover the derivative of this given function f(x)=x2 +1/x applying the definition of derivative only.

Hence verify your result using the quotient rule of differentiation and the formula for the derivative of power functions.


An business account has a nominal annual interest rate of 3% compounded monthly. Determine the value of the monthly deposit  for the account balance after 10 years to be B10  =£10,000.



2 Answers By Expert Tutors

By:

Yefim S. answered • 11/22/21

Tutor
5 (20)

Math Tutor with Experience

Jennifer J. answered • 11/22/21

Tutor
5 (10)

Experienced Teacher and Homeschooler

Jose B.

Thank you so much for your response but I actually meant x squared 2 + 1 divided by x
Report

11/22/21

Jennifer J.

I am sorry if I misread your question. I saw and worked x squared + 1divided by x, which it still looks like. Can you clarify where the 2 is in your problem?
Report

11/22/21

Jose B.

it is x²+1 divided by x, thank you so much either way for the explanation
Report

11/22/21

Jennifer J.

Thanks for the clarification. The easiest way is to simplify f(x) first to f(x)=x + 1/x. The algebra is much simplified if you do this.
Report

11/22/21

Jennifer J.

I would record another video answering this question but the program does not seem to allow me to answer the same question twice. I wrote out the solution, but there does not seem to be a way for me to attach a scan to this reply. If you post the question again, I might be able to do another answer for you. Be sure to put the x^2+1 in parentheses since it is all in the numerator.
Report

11/22/21

Jose B.

Ok I will post again the question thanks once again
Report

11/22/21

Jose B.

Calculus, Derivative By Definition this is the title of my new question. Thanks for taking the time to help me understand this topic.
Report

11/22/21

Still looking for help? Get the right answer, fast.

Ask a question for free

Get a free answer to a quick problem.
Most questions answered within 4 hours.

OR

Find an Online Tutor Now

Choose an expert and meet online. No packages or subscriptions, pay only for the time you need.