What is "Punch Of The Week"?
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"Punch Of The Week" Team Members |
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| This Week's Punches |
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Critical Reasoning In Brazil, side-by-side comparisons of Africanized honeybees and the native honeybees have that the Africanized bees are far superior honey producers. Therefore, there is no reason to fear that domestic commercial honey production will decline in the United States if local honeybees are displaced by Africanized honeybees. Each of the following, if true, would weaken the argument EXCEPT: The honeybees native to Brazil are not of the same variety as those most frequently used in the commercial beekeeping industry in the United States. (B) Commercial honey production is far more complicated and expensive with Africanized honeybees than it is with the more docile honeybees common in the United States. (C) If Africanized honeybees replace local honeybees, certain types of ornamental trees will be less effectively pollinated. (D) In the United States a significant proportion of the commercial honey supply comes from hobby beekeepers, many of whom are likely to abandon beekeeping with the influx of Africanized bees. (E) The area of Brazil where the comparative study was done is far better suited to the foraging habits of the Africanized honeybees than are most areas of the United States. |
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Problem Solving Mary typed a six-digit number, but the two 4s she typed didn't show. What appeared was 2002. How many diļ¬erent six-digit numbers could she have typed? A.4 B.8 C.10 D.15 E.20 |
Click here for last week's Punch and explanatory answers for the same
Posted on 14-April-09
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So,folks here are the correct answers Critical Reasoning The correct answer is C. The answer is C, which commits the true but-irrelevant fallacy. The passage is about the commercial production of honey, not about pollination, nor for that matter about ornamental trees. |
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Problem Solving The correct answer is (D). Imagine six spaces to hold the six digits. We can place the two 1s in two of the spaces in 6C2 = 15 ways. (The digits 2, 0, 0, and 2 can then occupy the remaining four spaces.) Alternate Solution: The number that appeared is 2002. Now we have to insert two 4's in the available 5 places. Here we have to consider two possible cases. Case 1: Both the 4's appear together. In this case we have to choose 1 place from the available 5 places which can be done in 5C1 = 5 ways. Case 2: Bot the 4's are not together. In this case we have to choose 2 places from the available 5 places which can be done in 5C2 = 10 ways. Hence the total number of ways = 5+10 = 15. Click here for the next week's Punch |
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