x^x = 16 How to solve this equation?
take ln on both sides: Ln(x^x) = Ln(16)
Using Ln properties: x*Ln(x) = 4*Ln(2)
hmm that's ugly..
sarkar probably has an idea.. cuz im out of them for now.
false sarkar, 4^4 != 16
neither is (-4)^(-4)
sarkar, according to your answer, 16=256.... *facepalm*
sorry for the error misinterpreted the question
x^x means x to the power x, x times x means x*x
4 times 4 is 16, 4 to the power of 4 is 256? anyone? or am I like totally wrong?
you are correct bahrom7893
i think result equals a dirty number.
yay! okay, let's ask wolf what it thinks..
http://www.wolframalpha.com/input/?i=Solve%28x^x%3D16%2Cx%29 So x = 2.7453...
Yeah but how would you get that dirty number?
good question ishaan, so u get a good answer
nooo he is wrong no offense 4^4 is 256
the answer is 2^4
2^4=16 because when you have an exponent you have to multiply the base number (2) by the eponent(4) so it would be like this... 2x2x2x2= 16
astrid are you nice :D is X is 2 or 4 ?
I am convinced by Luis Rivera's reply
alright well i gave it to you the easy way, also we have different ways of solving so that means you have a chance to choose, n no problem good luck
astrid farnsworth i like you : )
astrid, x^x is not 2^4.... *another facepalm*
2 is not equal to 4.
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