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Assume number of women is w, then the probability p=(w/10)*((w-1)/9)>1/2. solve the equation, w = 8, 9 and 10. As in (1), w>5, not sufficient. Assume number of men is m, then the probability p=(m/10)*((m-1)/9)<1/10. solve the equation, m=0, 1, 2 and 3. therefore, for the possibility of having women is that w=10, 9, 8 and7. not sufficient as w can be 7. Combining both, still you cannot eliminate w=7 which disqualifies for p > 1/2
X=K^4,K是正整数,X被32除后余数是0。问K被32除,余数可能是: My opinion: as X被32除后余数是0, then x can be written as 2^4, therefore K=2 so the 余数is 2
86、If n is an integer and not prime number,then n must be (A)the total of three prime numbers (B)the difference between two even numbers (C)the difference between one even number and one odd number (D)the product of one even number and one odd number (E)the product of prime numbers.
My thought: If n is an integer and not prime number, then n can be 1 or even number except 2. therefore only E can be qualified. The other options can always lead to n=2 |
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