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write the following in factored form by factoring out the greatest common factor 66y to the 12th power + 42y to the 8th power=
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\[66y^{12}+42y^8\] right?
yes
the greatest common divisor of 66 and 42 is 6
ie. you can factor a 6 out of both terms also you can factor out a \(y^8\)
correct you can get alot out of it
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\[66y^{12}+42y^8\] factor the 6 and \(y^8\) get \[6y^8(11y^4+7)\]
Yep, since the greatest common factor is \(6y^8\), you can divide that to both terms. \(66y^{12} \div 6y^8 = 11^4\) - Divide the whole numbers, subtract the exponents. \(42y^8 \div 6y^8 = 7\) - Same thing here.
Then we just put them in a parenthesis, with the greatest common factor outside of it. \(6y^8(11y^4 + 7)\)
*\(11y^4\)
good help thanks so much
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