Laws of Exponents: a^(x+y) = (a^x)(a^y)

In this video I go over a simple proof of the general law of exponent with base a: a^(x+y) = (a^x)(a^y). In the proof I use the definition a^x = e^(xlna) and the laws of exponents with base e which I covered in my earlier videos.

Download the notes in my video: https://1drv.ms/b/s!As32ynv0LoaIg5ATBn6egCMuXb9C7Q?e=VCCsEB

View video notes on the Steem blockchain: https://steemit.com/hive-128780/@mes/laws-of-exponents-a-x-y-a-x-a-y

Related Videos:

General Exponential Functions: http://youtu.be/c4R2urO1GCU
Laws of Exponents: e^(x+y) = e^x*e^y: http://youtu.be/8z4zpIjsVjk
Laws of Exponents: e^(x-y) = e^x/e^y: http://youtu.be/DpGjtkyQVPI
Laws of Exponents: (e^x)^r = e^(rx): http://youtu.be/0pIdZdg3YTg .

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