In the fractional exponent, the general formula is: a 1/n = n √a where a is the base and 1/n is the exponent. The general form is: a 0 = 1 and (a/b) 0 = 1 If the exponent is zero then you get 1 as the result. The general forms of this law are: a -m = 1/a m a and (a/b) -n = (b/a) n ![]() When an exponent is negative, we change it to positive by writing 1 in the numerator and the positive exponent in the denominator. The general form of the rule is: (a) m x (b) m = (ab) m
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