第2题就是问1),2)的解答(r,s的值)代入y=2x+3是否能够成立。 假设r=1, s=1; 题目给的两个条件都成立,但是代入y=2x+3不成立,所以选E 如果按照常规思路: check 1): (2r - s+ 3)(4r + 2s - 6) = 0 --> 2r-s+3=0 or 4r+2s-6=0. although 2r-s+3=0 means s=2r+3 is on the line of y=2x+3, but 4s+2s-6=0 does not ensure (r,s) is on the line of y=2x+3 so should choose BCE check 2): same as above, so C or E if C: (2r - s+ 3)=0 --> s=2r+3 on the line of y=2x+3 OR (4r + 2s - 6) = 0 and (3r +2s-5)=0 不要偷懒,对这个二元一次方程求解: 得出r=1, s=1; 代入y=2x+3,不成立 所以答案是E -- by 会员 GMD (2010/6/21 18:02:45)
Thank you nice guy~ 你的意思是说,neither Statement1)alone nor Statement2) alone can ensure an exclusive point (r,s) that satisfies the equation y=2x+3, thus neither one is sufficent. When take the two together, although we can get a specific poin (r,s), it is still not satisfy the given equation, thus choice C can also be eliminated. Therefore the correct option is none of them but Choice E. Did I get your point? |