So is there a solution other than the typical way of dealing with this. Which if I remember is to plot y=log_2(5) + log_2(x) and y=x and see where they cross.
I don't see a way to do it symbolically, it might not be solvable. Logarithms can be decomposed intoe series, but the series themselves are unsolvable, because they contain quintic and above polynomials - the best way is to use an approximation.
Comments
If we take log base 2 we get
log_2(5) constant + log_2(x) = x
So whenever that's true you know what X is. But that's true for the first one anyway.
quote from " Forest Gump "
" You must be a Goddam genius "
I had it as X = X
But your cleverererer than me
Originally posted by MajorMatt
Not where I intended this thread to go...
So is there a solution other than the typical way of dealing with this. Which if I remember is to plot y=log_2(5) + log_2(x) and y=x and see where they cross.
Anyhow plotting is breaking the rules of this exercise.
I can't stand the suspense. Two answers.
Does that mean I am correct as well ?
Are you holding out ?
Byt the way
What is the square root of Pi ?
I got it into the form:
ln 5x = x ln2
Then tried taking the derivative of each side, but it didn't work.
The answer to life and everything is 4!!!
Solve(2x=5x,x)
x=4.48800113601 or x=.235455710071
4.488
0.235
"alphabet noodles in my soup"
Shows how deeply ingrained is our fear of bogey man maths.\
take for example 3^X=9X
the answer is 2
so...2^X=4X
2? yes
its a reduced equation..alright...and its a (n=x) root backwards
and this one is the irritating part:
root from 5=2.236...x2=4.472...
the evil number 2 is messing with ur head
4.488001136