What is #1212div1212# to the power of #2#?

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Answer 1 · 2017-04-26T19:11:32

#1#, if the question is #(12*12)/(12*12)#

I'm not sure if the expression is written correctly, but if the question

is #(12*12)/(12*12)#, then the solution is #1#.

#(12*12)/(12*12)# is the same thing as #12/12xx12/12#.

If this is now raised to the 2nd power, the answer remains #1#

#(12/12xx12/12)^2#

#1^2 = 1#

And any value over itself simplifies to #1#, be it #(50000)/(50000)# or #.011/.011#.

#1xx1# is #1#, so the solution is #1#

What is #12*12div12*12# to the power of #2#?