Transcription of Properties of Exponents
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Example: bankruptcy
Properties of Exponents
A Q2i0D1K29 JKkultPau lSVoLfgtywEatr5ej 9 vApl0lx 6rliagchZtusm n SMgaSdLek TwMiQtBh1 8 IXnRffi3nmi0t4eQ RA7l2gWepbUrKa1 by Kuta Software LLCKuta Software - Infinite Algebra 1 Name_____ Period____Date_____Properties of ExponentsSimplify. Your answer should contain only positive ) 2 m2 2 m32) m4 2 m 33) 4 r 3 2 r24) 4 n4 2 n 35) 2 k4 4 k6) 2 x3 y 3 2 x 1 y37) 2 y2 3 x8) 4 v3 v u29) 4 a3 b2 3 a 4 b 310) x2 y 4 x3 y211) ( x2)012) ( 2 x2) 413) ( 4 r0)414) ( 4 a3)215) ( 3 k4)416) (4 xy) 1-1- T a2G0E1m26 0 KmudtzaH DSQozfLtkwVaIraeQ 4 NAJlslr Or2ixgChftJsT g iMcaqdPex owRirt7hV GIenLfLiZn1iptDeW 0A8lQgee1b1rVaQ by Kuta Software LLC17) ( 2 b4) 118) ( x2 y 1)219) ( 2 x4 y 3) 120) (3 m) 221) r2 2 r322) x 1 4 x423) 3 n4 3 n324) m4 2 m425) 3 m 4 m326) 2 x4 y 4 z 3 3 x2 y 3 z427)
Properties of Exponents Date_____ Period____ Simplify. Your answer should contain only positive exponents. 1) 2 m2 ⋅ 2m3 2) m4 ⋅ 2m−3 3) 4r−3 ⋅ 2r2 4) 4n4 ⋅ 2n−3 5) 2k4 ⋅ 4k 6) 2x3 y−3 ⋅ 2x−1 y3 7) 2y2 ⋅ 3x 8) 4v3 ⋅ vu2 9) 4a3b2 ⋅ 3a−4b−3 10) x2 y−4 ⋅ x3 y2 11) (x2) 0 12) (2x2) ...
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