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Rules of Exponents Product Rule If m and n are positive integers and a is a real number, then a m a n x 2 x5 x2 5 x7 x8 x x 3 x8 1 3 x12 am n . b5 b 2 b 3 b b 5 2 3 1 b11 Power Rule If m and n are positive integers and a is a real number, then (a m )n ( s 2 )3 s2 3 s6 (t 2 ) 4 t2 4 t8 (u 7 ) 4 a mn . u7 4 u 28 Power of a Product If n is a positive integer and a and b are real numbers, then (ab) n (2c)3 23 c3 8c3 (3xy 2 z 4 )3 33 x3 y 6 z12 a nb n . 27 x3 y 6 z12 Power of a Quotient If n is a positive integer and a and c are real numbers, n a then c m n 7 an provided c cn x3 3 y5 m7 n7 0 4 x12 34 y 20 x12 81y 20 2abc8 3a 3bc3 2 22 a 2b 2c16 32 a 6b 2 c 6 Quotient Rule If m and n are positive integers and a is a real number, then x5 x2 x5 2 2 x5 y 2 xy x3 2 x5 1 y 2 1 2 x4 y am an 4 x5 y 7 2 x4 y3 2 xy 4 Zero Exponents a0 1, as long as a 30 1 (ab)0 0 1 ( 5)0 1 50 am n . 1 4a 2b 2c16 9a 6 b 2 c 6