Learning Task 1 Simplify by writing in exponential form 1. 2(2)(2)(2)(2)(2) 26 Write in expanded form (2x)4 = (2x) (2x)(2x)(2x) 2. (3a) (3a)(3a) (3a) = (xy)? 3. (-4)(-4)(-4)(-4)(-4) = (-ab)6 Exponents have its own rule in performing mathematical operations. The Laws of Exponents 1. Product Law of Exponent. Any numbers m and integers x and y, m.my=m*+j' The base must be the same before you can add the exponents. Example: b2b) =(6.b)(b-b-b}=5$ Similarly: b2.0 = 62+3 = b Quotient Law of Exponents Any numbers m and integers x and y, = x-y, if x >y b ** = ***** = 1, if x = y m a. if xay m Examples: as alia =a'a.a = as similarly b. a3 = 1 similariv a a? Any number raised to zero 1 is always equal to 1 1 a aia 1 1 c. simuary at Q&Q