how to solve for x? 3^x > x+4
well I am a cheater I just graphed the 2 functions
hehe, still what is the exact point ?
x>1.5619188
well first off there will be equal at two points, but I need to know how to do it without calc.
ya whoops i needed to find the intersection for the other point. I can give it to u butt i dont know how to solve this without a calc. it gets confusing with ln and stuff
yeah I know the two points, but not exact.
wolfram does something funny.
so \( x<-3.987483 \text { and } x>1.5619188 \)
yeh, I dont think this is solvable at our level. http://www.wolframalpha.com/input/?i=solve+3%5Ex+%3E+x%2B4++ check that out
yeah I dont know the two base functions they use. maybe next year ill try again:)
tnks for looking and thinking:)
next yr? what is this for?
nothing. I am a math major, so im thinking maybe ill learn about those two functions by then.
I am a math major and dont know a thing :(
I think the higher we go, the more we dont know.
what class you in now?
ummm its more of a advanced discrete math class. Just alot of proving
ok dumbcow will have the answer lol
yah im taking descrete in the fall. Was actually helping a girl today in descrete prove that something was one-to-one. (we covered it in some proof writing class)
yeah, these type of problems can't be solved algebraically ..no i can't do it either, but thats why there is solving analytically with technology :)
btw i was math major as well and i never was taught the product log function that wolfram uses
hahah i still feel stupid cant prove a dumb thing
ahh ty for info.
what dumb thing?
i cant prove nething at all. Like I always get stuck at some point or other
well it would not be fun any other way:)
hahahah true I just learn it and never have time to digest nething. I am always running behind. Wish there was more time on my hands
if you had to this by hand without graphing software...i would approximate using Newtons method for finding zeros \[x_{n+1} =x_{n}-\frac{f(x_{n})}{f'(x_{n})} \] Let f(x) = 3^x -x-4 , then f'(x) = 3^x ln(3) - 1
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