
Solve # 2ln 4 - 2ln(1/2)#? - Socratic
2018年2月1日 · Firstly a terminology primer, we solve equations but we simplify expressions. Using the logarithm property: log a^b = bloga We can simplify the given expression as ...
How do you express in terms of ln2 and ln3 given - Socratic
2016年7月3日 · How do you express in terms of ln2 and ln3 given #ln sqrt13.5#? Precalculus Properties of Logarithmic Functions Natural Logs. 1 Answer
How do you condense 2 ln 4 - Socratic
2016年5月7日 · 2ln4-ln2=ln8 As alnb=lnb^a and lnp-lnq=ln(p/q) 2ln4-ln2 = ln4^2-ln2 = ln16-ln2 = ln(16/2)=ln8
What is the derivative of #2ln(x)#? - Socratic
2015年5月23日 · The derivative of ln(x) is 1/x. Thus, keeping the constant out of the derivation (it being only a coefficient)...
Is (lnx)^2 equivalent to ln^2 x? - Socratic
2017年9月23日 · Yes, but also see below ln^2 x is simply another way of writing (lnx)^2 and so they are equivalent. However, these should not be confused with ln x^2 which is equal to 2lnx …
How do you condense 4ln2? - Socratic
2018年5月31日 · ln16 The key realization here is that we can use the logarithm property alnb=ln(b^a) Where the coefficient on ln becomes the exponent. In our case, a=4 and b=2. We …
Suppose f(x)= axln(x+b) where f(1)=1/2ln3 and f'(0)=1/2ln2
2017年2月17日 · Suppose #f(x)= axln(x+b)# where #f(1)=1/2ln3# and #f'(0)=1/2ln2#. Can you find the constants #a# and #b#?
How do you simplify #e^(2ln4)#? - Socratic
2016年6月29日 · e^(2ln4) = 16 e^(2ln4) = e^(ln4^2) = e^(ln16) now e^{ln Q} = Q so e^(2ln4) = 16
How do you evaluate #e^(-ln2) + lnsqrt(e^5) + 4e^(-2ln2)
2017年2月21日 · How do you evaluate #e^(-ln2) + lnsqrt(e^5) + 4e^(-2ln2)#? Precalculus. 1 Answer
Evaluate dy/(d (theta) when theta = pi for y= 2ln2 (theta ... - Socratic
2018年7月6日 · Evaluate #dy/(d (theta)# when #theta# = #pi# for #y= 2ln2 (theta) -cos^2 2(theta)# ? Calculus. 1 Answer