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MATHCOUNTS TOOLBOX Facts, Formulas and Tricks

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MATHCOUNTS TOOLBOX Facts, Formulas and Tricks Lesson 1: Single Method for finding both the GCF and LCM Put both numbers in a lattice. On the left, put ANY divisor of ... – PowerPoint PPT presentation

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Title: MATHCOUNTS TOOLBOX Facts, Formulas and Tricks


1
MATHCOUNTS TOOLBOX Facts, Formulas and Tricks
2
Lesson 1 Single Method for finding both the GCF
and LCM
3
Put both numbers in a lattice. On the left, put
ANY divisor of the two numbers and put the
quotients below the original numbers. Repeat
until the quotients have no common factors except
1 (relatively prime).
4
Put both numbers in a lattice. On the left, put
ANY divisor of the two numbers and put the
quotients below the original numbers. Repeat
until the quotients have no common factors except
1 (relatively prime).
5
Put both numbers in a lattice. On the left, put
ANY divisor of the two numbers and put the
quotients below the original numbers. Repeat
until the quotients have no common factors except
1 (relatively prime).
6
Put both numbers in a lattice. On the left, put
ANY divisor of the two numbers and put the
quotients below the original numbers. Repeat
until the quotients have no common factors except
1 (relatively prime).
7
Draw a boot around the left-most column and
the bottom row. Multiply the vertical divisors
to get the GCF. Multiply the boot numbers
(vertical divisors and last-row quotients) to
get the LCM.
8
Draw a boot around the left-most column and
the bottom row. Multiply the vertical divisors
to get the GCF. Multiply the boot numbers
(vertical divisors and last-row quotients) to
get the LCM.
The GCF is 2 x 10 20
9
Draw a boot around the left-most column and
the bottom row. Multiply the vertical divisors
to get the GCF. Multiply the boot numbers
(vertical divisors and last-row quotients) to
get the LCM.
The LCM is 2 x 10 x 2 x 7 280
10
Fini!
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