How many integers between 57 and 2021 are divisible by 4 but not divisible by 6
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0
Answer:
okk
Step-by-step explanation:
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Answered by
1
Answer:
the two perfect squares are 1296 and 5184.
Step-by-step explanations
1, 4 and 9 are already perfect squares by themselves, so any subset thereof may join any set of 3, 4 or 5 other 1-digit numbers whose product is a perfect square, to form another perfect square with six digit-factors.
Since 2*3*6 = 36 is a perfect square, then 1*2*3*4*6*9 = 1296 = 36^2 is a perfect square and a product of six different 1-digit numbers.
Since 3*6*8 = 144 is a perfect square, then 1*3*4*6*8*9 = 5184 = 72^2 is a perfect square and a product of six different 1-digit numbers.
Therefore, the two perfect squares are 1296 and 5184
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