By the definition of exponents:- a^b is the base multiplied by itself the number of times indicated by the power.

In site has a wrong answer published:-

2^8^2 is published as 2^64 which is wrong answer. It may seem logical but it still wrong. I believe that your site should validate all its answers prior to publishing.

The correct answer is 2^16. The trivial problem of 2^3^2 2^3^2 = (2^3)^2 = 8^2 = 64 Do we: add, multiply or eval as powers a complex power: multiple all else is wrong is: 2^3^2 = 2^6 or 2^9

2^3^2 = (2^3) x (2^3) = (2x2x2) x(2x2x2) = (2x2x2 x 2x2x2) = 2^6

pls remember 10x10x10 = 10^3

The additional rule of:- a^(bxc) =a^(cxb) = a^b^c = a^c^b

http://www.math.com/school/subject2/lessons/S2U2L2DP.html

I have been looking at some of your questions and the rigor of some of your solutions is a but dubious on some occassions. On some occassions the question statement needs to be complete and without ambiguity.

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TopNewestNo, this is a common misconception. See this article: How are exponent towers evaluated?

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