SOLUTION: Hai Sir, Can you please help me on this problem, i could not find the solution.
Differentiate: Log(sin x) using first principles.
Thank you.
Algebra.Com
Question 438388: Hai Sir, Can you please help me on this problem, i could not find the solution.
Differentiate: Log(sin x) using first principles.
Thank you.
Answer by richard1234(7193) (Show Source): You can put this solution on YOUR website!
Use the chain rule:
 = \frac{1}{(\sin{x}) \ln{a}} (\cos{x}) = \frac{cot(x)}{\ln{a}})
. In the case where a = e, the result is simply cot(x).
RELATED QUESTIONS
Hai sir, please help me on this problem, I couldnt find the solution
Express (x^4 - x)... (answered by ewatrrr)
Hai sir, can you please help me on this problem, I could not find the solution,
One... (answered by Gogonati)
Hai Sir, please help me on this problem, i could find the soultion
If (m+1)th term of... (answered by stanbon)
Hai sir, Karen thinks of a number, multiplies it by 3 and then adds
10. Her answer is... (answered by Alan3354)
Hai sir, please help me on this problem
for wht value of K are the numbers x, 2x+K and... (answered by stanbon)
Hai sir, please help me on this problem, thank you
Steve buys 20 bottles of Fizzypop.... (answered by sofiyac)
Hai Sir, please help me on this problem, i got stuck
2)The centre of a circle is... (answered by Edwin McCravy,lwsshak3)
Hai sir, please help me on this problem sir, i couldnt find the soultion,
Given the... (answered by jsmallt9)
Hai Sir, please help me on this problem, i got stuck
1)Show that the points... (answered by ewatrrr)