Differentiate ((3x3)/( x)) with respect to x.

March 30, 2026Mathematics

ScanSolve AI Answer

March 30, 2026

Answer

0 $$

Step 1: Differentiate $\ln\left(\frac{3x^3}{\sin x}\right)$ with respect to $x$ . First, simplify the expression using logarithm properties: $\ln\left(\frac{3x^3}{\sin x}\right) = \ln(3x^3) - \ln(\sin x) = \ln(3) + \ln(x^3) - \ln(\sin x) = \ln(3) + 3\ln(x) - \ln(\sin x)$ Now, differentiate each term with respect to $x$ : $\frac{d}{dx}(\ln(3)) = 0$

Was this helpful?

Need help with your own homework?

Get instant step-by-step solutions to any question. Free to start.

Ask Your Question

Handwritten Step-by-Step Solution

Get this as a handwritten image on WhatsApp — like a tutor wrote it for you.

Try on WhatsApp

More Mathematics Questions

QSimplify: (3 + 2) - (5 - 1 ). (b) Solve for n in the equation 2n2 = 4n. (c) Use logarithm tables to…QSimplify: w2 x w x w^-2 Q625,125,t,5,1 The value of t in the pattern above is QSimplify: w² x w³ x w-². (b) What is 21 1/4% of Le 80,000.00. (c) At what rate will Le 10,000.00 ear…Q628,125,t,5,1 The value of t in the pattern above is

See all Mathematics questions →

Still have questions?

Quick Answer

Differentiate ((3x^3)/( x)) with respect to x.

Asked on March 30, 2026Mathematics

This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

ScanSolve AI AnswerAnswered on March 30, 2026

Step 1: Differentiate ((3x^3)/( x)) with respect to x. First, simplify the expression using logarithm properties: ((3x^3)/( x)) = (3x^3) - ( x) = (3) + (x^3) - ( x) = (3) + 3(x) - ( x) Now, differentiate each term with respect to x: (d)/(dx)((3)) = 0 (d)/(dx)(3(x)) =