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question:Janet has 1/3 of a bottle of rose shampoo and 1/4 of a bottle of jasmine shampoo. If she uses 1/12 of a bottle of shampoo per day, how many days will her shampoo last?

answer:Janet has 1/3 + 1/4 = 4/12 + 3/12 = 7/12 of a bottle of shampoo in total. If she uses 1/12 of a bottle of shampoo per day, then her shampoo will last 7/12 / 1/12 = 7 days. 7 The answer is: 7

question:f Candice read 3 times as many books as Amanda in the Book Tournament, Kara read half the number of books that Amanda read, and Patricia read 7 times the number of books that Kara read, and Candice read 18 books, how many books did Patricia read?

answer:If Candice read 3 times as many books as Amanda, then Amanda read 18/3 = 6 books. If Kara read half the number of books that Amanda read, then Kara read 6/2 = 3 books. If Patricia read 7 times the number of books that Kara read, then Patricia read 3*7 = 21 books. Therefore, Patricia read 21 books. 21 The answer is: 21

question:Milly is making croissants. She needs to fold the dough 4 times, which takes 5 minutes each time, then let it rest for 75 minutes each time. If mixing the ingredients takes 10 minutes and baking the croissants takes 30 minutes, how many hours does the whole process take?

answer:Milly needs to fold the dough 4 times, and each time takes 5 minutes, so folding the dough takes a total of 4 * 5 = 20 minutes. She also needs to let the dough rest 4 times, and each time takes 75 minutes, so letting the dough rest takes a total of 4 * 75 = 300 minutes. Mixing the ingredients takes 10 minutes. Baking the croissants takes 30 minutes. So in total, the whole process takes 20 + 300 + 10 + 30 = 360 minutes. There are 60 minutes in an hour, so the whole process takes 360 / 60 = 6 hours. 6 The answer is: 6

question:What is the value of x in the equation 16^{16}+16^{16}+16^{16}+16^{16}=2^x?

answer:We can simplify the left side of the equation by combining like terms: 16^{16}+16^{16}+16^{16}+16^{16} = 4(16^{16}). Since 16 = 2^4, we can rewrite this as 4(2^4)^{16}. Using the rule of exponents (a^m)^n = a^{mn}, this becomes 4(2^{4 cdot 16}). Simplifying further, we have 4(2^{64}). Finally, using the rule of exponents a^m cdot a^n = a^{m+n}, we can rewrite this as 2^{2+64}. Therefore, 2^x = 2^{2+64}, so x = boxed{66}. The answer is: 66

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