A Avenger6 Member Joined Feb 16, 2008 Messages 66 Gender Male HSC 2008 Jun 28, 2008 #1 Hi, i'm stuck on the following question. If anyone could solve it and show me how you solved it, it would be greatly appreciated .
Hi, i'm stuck on the following question. If anyone could solve it and show me how you solved it, it would be greatly appreciated .
F Forbidden. Banned Joined Feb 28, 2006 Messages 4,436 Location Deep trenches of burning HELL Gender Male HSC 2007 Jun 28, 2008 #2 My method is pretty crude eh? You know that eloge x = x (You can prove this if you want) Let x = 3 So 3 = loge (t + 1) Using the above method (eloge x = x) by taking exponentials of both sides, e3 = eloge (t + 1) e3 = t + 1 .: t = e3 - 1
My method is pretty crude eh? You know that eloge x = x (You can prove this if you want) Let x = 3 So 3 = loge (t + 1) Using the above method (eloge x = x) by taking exponentials of both sides, e3 = eloge (t + 1) e3 = t + 1 .: t = e3 - 1
tommykins i am number -e^i*pi Joined Feb 18, 2007 Messages 5,730 Gender Male HSC 2008 Jun 28, 2008 #3 回复: Motion and Differentiation Finding t when x = 3 3 = ln (t+1) e^3 = t+1 t = e^3 - 1 PS. Forbidden, can't you use just ln x = b as e^b = x?
回复: Motion and Differentiation Finding t when x = 3 3 = ln (t+1) e^3 = t+1 t = e^3 - 1 PS. Forbidden, can't you use just ln x = b as e^b = x?
F Forbidden. Banned Joined Feb 28, 2006 Messages 4,436 Location Deep trenches of burning HELL Gender Male HSC 2007 Jun 28, 2008 #4 Re: 回复: Motion and Differentiation tommykins said: Finding t when x = 3 3 = ln (t+1) e^3 = t+1 t = e^3 - 1 PS. Forbidden, can't you use just ln x = b as e^b = x? Click to expand... Provided they are rational numbers yes, according to the HSC's definition. This is why I sometimes I run out of time in Maths exams, because I provide comprehensive workout lol.
Re: 回复: Motion and Differentiation tommykins said: Finding t when x = 3 3 = ln (t+1) e^3 = t+1 t = e^3 - 1 PS. Forbidden, can't you use just ln x = b as e^b = x? Click to expand... Provided they are rational numbers yes, according to the HSC's definition. This is why I sometimes I run out of time in Maths exams, because I provide comprehensive workout lol.
A Avenger6 Member Joined Feb 16, 2008 Messages 66 Gender Male HSC 2008 Jun 28, 2008 #5 Re: 回复: Motion and Differentiation Great, thanks guys.