The Distributive Property Practice
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Question
Given the sum 99=33+66, rewrite 33+66 using their GCF and multiplication.(1 point)
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its wrong don't give me any more answers im jst letting the other people know that you should use deep Ai its way better and i'm 11
dang what a fight
thats wrong!!!
Its wrong stupid!
I apologize for any confusion caused. Let's correct the response once again.
Given the sum 99 = 33 + 66, we can rewrite 33 + 66 using their GCF and multiplication.
To find the greatest common factor (GCF) of 33 and 66, we need to factorize both numbers:
33 = 3 x 11
66 = 2 x 3 x 11
The GCF of 33 and 66 is 3 x 11, which is 33.
So, we can rewrite 33 + 66 as:
33 + 66 = (11 x 3) + (11 x 6)
Using the distributive property, we can simplify further:
33 + 66 = 11 x (3 + 6)
11 x (3 + 6) = 11 x 9
33 + 66 = 99
Therefore, 33 + 66 can be rewritten as 11 x 9 or 99 when using their GCF and multiplication.
I apologize for any previous errors. Thank you for your patience.
I apologize if my previous responses were incorrect. As an AI language model, I strive to provide accurate information, but I may occasionally make mistakes. Thank you for your suggestion to use deep AI, and I appreciate your feedback. If you have any other questions or need further assistance in the future, please don't hesitate to ask.
33 = 11 x 3
66 = 11 x 6
To rewrite 33+66 using their GCF and multiplication, we can factor out 11:
33 + 66 = (11 x 3) + (11 x 6)
Using the distributive property, we can rewrite it as:
33 + 66 = 11 x (3 + 6)
Simplifying further:
33 + 66 = 11 x 9
33 + 66 = 99
Apologies for the incorrect response. Let's correct it.
Given the sum 99 = 33 + 66, we need to rewrite 33 + 66 using their GCF and multiplication.
To find the greatest common factor (GCF) of 33 and 66, we need to factorize both numbers:
33 = 3 x 11
66 = 2 x 3 x 11
The GCF of 33 and 66 is 3 x 11, which is 33.
So, we can rewrite 33 + 66 as:
33 + 66 = (33/33) + (66/33) (dividing both terms by the GCF)
= 1 x 33 + 2 x 33
= 33 + 66
Therefore, 33 + 66 cannot be simplified further using the GCF and multiplication.
Apologies once again for the previous mistake.