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, August 2014. Least Common Multiple (LCM) & Greatest Common Division (GCD). Nita Agustin. www.ajwmathematics.wordpress.com. , August 2014. Indicator :. Dapat menentukan KPK bentuk aljabar suku tunggal . Dapat menentukan FPB bentuk aljabar suku tunggal .
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, August 2014 Least Common Multiple (LCM) & Greatest Common Division (GCD) Nita Agustin www.ajwmathematics.wordpress.com
, August 2014 Indicator : • Dapatmenentukan KPK bentukaljabarsukutunggal. • Dapatmenentukan FPB bentukaljabarsukutunggal. • Dapatmenggunakan KPK untukmenyamakanpenyebutaljabarbentukrasional. • Dapatmenggunakan FPB untukmenyamakanpenyebutaljabarbentukrasional. www.ajwmathematics.wordpress.com
, August 2014 Definition : • Least Common Multiple (LCM) is multiplication product of prime factors of the algebraic forms. • Greatest Common Division (GCD) is multiplication product of the same prime factors of the algebraic forms. www.ajwmathematics.wordpress.com
, August 2014 Do you remember? Determine the LCM from: • 8 and 64 • 13 and 7 • 152 and 23 Determine the GCD from: • 86 and 18 • 17 and 63 • 24 and 38 www.ajwmathematics.wordpress.com
Determine the LCM from: • 8 and 64 LCM = 2. 13 and 7 LCM = 3. 152 and 23 LCM = www.ajwmathematics.wordpress.com
LCM and GCD algebra form a single tribe Determine the LCM and GCD of and • Prime factors is equal to highest rank are and • Prime factors is equal to lowest rank are . LCM = GCD = www.ajwmathematics.wordpress.com
, August 2014 Determine the GCD from: • 86 and 18 GCD = 2. 17 and 63 GCD = 3. 24 and 38 GCD = www.ajwmathematics.wordpress.com
Using LCM to equalize the denominators of rational algebraic form Equate the denominator from and Find the LCM from and Prime factors is equal to highest rank are LCM = www.ajwmathematics.wordpress.com
Using GCD to simplify the algebraic form Simplify the form of Find the GCD from and Prime factors is equal to lowest rank are and GCD = So the simplify form of is www.ajwmathematics.wordpress.com
Algebraic simplify rational shaped composite • Simplify the form of • Simplify the form of www.ajwmathematics.wordpress.com