The "prime sum" of an integer n greater than 1 is the sum of all the prime factors of n, including repetitions. For example, the prime sum of 12 is 7, since 12 = 2 x 2 x 3 and 2 + 2 + 3 = 7. For which of the following integers is the prime sum greater than 35 ?
440
512
620
700
750
题目分析:
440=2*2*2*5*11, the prime sum 就是 2+2+2+5+11=22,不大于 35;
512=~$2^9$~; the prime sum 就 是 2*9=18, 不 大 于 35;
620=2*2*5*31, the prime sum=2+2+5+31=40, 大于 35. 答案;
700=2*2*5*5*7 the prime sum=2+2+5+5+7=21,不大于 35.
750=2*3*5*5*5,the prime sum=2+3+5+5+5=20,不大于 35.
综上:答案就是 C
start by middle option。On the GMAT, answer choices are always in ascending/descending order, so trying option C firsts gives an idea which direction to go next if C is not correct.
mark一下,需要一个一个答案去拆得出最后答案