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Question 1 of 5
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A Greatest Common Factor is the factor of two terms with the highest value.
First, find the Greatest Common Factor (GCF) of the two terms.
Factors of 4m: 4×m
Factors of 28: 4×7
Both terms have 4 as their factor, so it is the GCF.
Finally, factor by placing 4 outside a bracket.
Also, place the given polynomial inside the bracket with each term divided by 4, then simplify.
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4[(4m÷4)-(28÷4)] |
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4(m-7) |
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Question 2 of 5
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A Greatest Common Factor is the factor of two terms with the highest value.
First, find the Greatest Common Factor (GCF) of the two terms.
Factors of 5x: 5×x
Factors of 35y: 5×7×y
Both terms have 5 as their factor, so it is the GCF.
Finally, factor by placing 5 outside a bracket.
Also, place the given polynomial inside the bracket with each term divided by 5, then simplify.
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5[(5x÷5)-(35y÷5)] |
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= |
5(x-7y) |
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Question 3 of 5
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A Greatest Common Factor is the factor of two terms with the highest value.
First, find the Greatest Common Factor (GCF) of the two terms.
Factors of a2: a×a
Factors of 5a: 5×a
Both terms have a as their factor, so it is the GCF.
Finally, factor by placing a outside a bracket.
Also, place the given polynomial inside the bracket with each term divided by a, then simplify.
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a[(a2÷a)+(5a÷a)] |
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= |
a(a+5) |
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Question 4 of 5
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A Greatest Common Factor is the factor of two terms with the highest value.
First, find the Greatest Common Factor (GCF) of the two terms.
Factors of 35x: 5×7×x
Factors of 42: 7×6
Both terms have 7 as their factor, so it is the GCF.
Finally, factor by placing 7 outside a bracket.
Also, place the given polynomial inside the bracket with each term divided by 7, then simplify.
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7[(35x÷7)+(42÷7)] |
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= |
7(5x+6) |
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Question 5 of 5
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A Greatest Common Factor is the factor of two terms with the highest value.
First, find the Greatest Common Factor (GCF) of the two terms.
Factors of 40: 8×5
Factors of 72a: 8×9×a
Both terms have 8 as their factor, so it is the GCF.
Finally, factor by placing 8 outside a bracket.
Also, place the given polynomial inside the bracket with each term divided by 8, then simplify.
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8[(40÷8)+(72a÷8)] |
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= |
8(5+9a) |