| I have to admit that I am a confirmed
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| | Bob 2, and Anne 1. By inference, Wayne
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| puzzle-head. I love crosswords,
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| | got the zero. Since clue one tells us
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| acrostics, and cryptograms. But I am
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| | that the second place finisher had no
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| becoming ever more intrigued by logic
| |
| | zeroes, Wayne must have finished in third
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| problems. For one thing they teach you
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| | place with a total of ten points. We also
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| how to become a more attentive listener
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| | know that he is the student who received
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| or reader to catch the nuances of
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| | five different scores because 4+3+2+1+0
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| language that can provide invaluable
| |
| | equals 10 and clue one tells us that only
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| clues to their solution. For another,
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| | student had five different scores.Clue
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| they teach the step-to-step process of
| |
| | four tells us that Bob's best subject was
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| processing information. These are skills
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| | writing. This means he got one four only
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| that are valuable for nearly all
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| | and it was in writing. He scored 0 points
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| reasoning situations.To illustrate the
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| | in gym. Since he scored a total of 12
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| process, the following is a problem I
| |
| | points, he must have gotten a total of 8
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| have composed that will take you step by
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| | points in Reading, Arithmetic and Art&
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| step from recognizing the essential
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| | Poetry. The clue also tells us that he
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| elements to the final solution. I have
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| | got the same score in two subjects. He
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| not provided a matrix but if you are
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| | only got one 4, so he must have gotten 2s
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| familiar with the technique you can
| |
| | or 3s in the remaining subjects. The only
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| construct one yourself from the
| |
| | numbers that add up to eight are 3, 3 and
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| description.I call the problem The Wilson
| |
| | 2. From clue 2 we know that Wayne got a 3
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| Elementary Subject Olympics. Ed, Bob,
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| | in arithmetic and this was a higher score
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| Susan, Anne and Wayne (in no particular
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| | than Bob. We now know Bob's standing and
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| order) are five bright 6th-Grade students
| |
| | all of his scores, viz, Reading 3,
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| attending Wilson School. They recently
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| | Writing 4, Arithmetic 2, Art and Poetry
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| competed in the school's annual
| |
| | 3, Gym 0.Clue five tells us that Anne got
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| competition. The subjects were: reading,
| |
| | the four in reading and that she didn't
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| writing, arithmetic, art & poetry, and
| |
| | finish last. Bob finished first, Wayne
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| gym. For scoring purposes, the winner in
| |
| | 3rd and Anne 2nd, or 4th. By the
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| each subject was awarded four points; the
| |
| | process of elimination, either Susan or
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| second place three; third, two; fourth,
| |
| | Ed must have finished in last place.
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| one; and fifth, zero. At the end of the
| |
| | Please remember that the last place
|
| competition the principal said that it
| |
| | finisher scored a total of 8 points.
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| was the closest competition ever. Each
| |
| | Susan has been identified as having seven
|
| competitor was within one point of the
| |
| | points so far and has at least another
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| next highest finisher. Every competitor
| |
| | for her second third place finish.Clue
|
| got at least one four. From the following
| |
| | eight says that the third place finisher,
|
| clues, determine the score and order of
| |
| | (Wayne), got a 1 in writing We now know 8
|
| finish for each of the students. [N.B.
| |
| | of Wayne's total of 10 points in four
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| You may want to construct two different
| |
| | subjects. This means he must have gotten
|
| tables, one with the names of the
| |
| | a score of 2 in Reading, the only
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| students and the subject, the other
| |
| | remaining blank. The rest of the clue
|
| simply the subject and total number of
| |
| | tells us that the fourth place finisher
|
| points scored in each subject.(1) Only
| |
| | got a zero in arithmetic. Susan got a 4
|
| one student got 5 different scores. Bob
| |
| | which means that Ed or Ann finished in
|
| scored four more points than the
| |
| | Fourth place.Clue nine indicates that Ed
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| last-place finisher. The student in
| |
| | got the same score in reading and
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| second place had no zeroes.(2) Wayne, who
| |
| | writing. The only scores he could have
|
| did not finish fourth or fifth, got a
| |
| | got were ones or zeros. We know that Anne
|
| four in gym and got a higher score than
| |
| | finished in fourth place, so Ed finished
|
| (Bob) in arithmetic.(3) Susan finished in
| |
| | fifth with a total of 8 points. We
|
| third place in two subjects but she
| |
| | already can account for 7 of them so he
|
| finished first in arithmetic.(4) Bob's
| |
| | scored a total of 1 point in three
|
| best subject was writing and his worst
| |
| | subjects. Since he got the same score in
|
| was gym, where he got a zero.(5) Anne got
| |
| | reading and writing, these must be zeroes
|
| identical scores in writing and gym and a
| |
| | and his one point would be in arithmetic.
|
| four in reading. She did not finish
| |
| | By the process of elimination, we now
|
| last.(6) Ed, Bob, Susan and Anne finished
| |
| | know that Susan finished in second place
|
| 1 through 4 in that order in art and
| |
| | with a total of 11 points. Furthermore
|
| poetry.(7) Ed finished fourth in
| |
| | Ed, Bob, Anne and Wayne account for 9 of
|
| arithmetic, but second in gym. He also
| |
| | the 10 points in reading, meaning Susan
|
| got identical scores in reading and
| |
| | scored 1.In the arithmetic column we have
|
| writing.(8) The third place finisher got
| |
| | now accounted for all ten points without
|
| a one in writing; the fourth place
| |
| | Anne's score. Thus, her score must be
|
| finisher a zero in arithmetic.From the
| |
| | zero. We're almost finished.Clue 5 reads
|
| above we have more than enough
| |
| | that Anne got identical scores in writing
|
| information to solve the problem. For one
| |
| | and in gym. At this point she has a total
|
| thing, we know our students finished
| |
| | of 5 points. The identical scores must be
|
| within a point ahead or a point behind
| |
| | 2s. That leaves he last two numbers to
|
| their competitors. If we add up the total
| |
| | fill in for Susan. She got a 3 in writing
|
| number of possible points for each
| |
| | and a 1 in Gym.At long last we have the
|
| category we get 4 plus 3 plus 2 plus 1 or
| |
| | standings and the scores. Bob, first,
|
| a total of ten. Since we have five
| |
| | reading 3, writing 4, arithmetic 2, Art
|
| categories with ten points in each we
| |
| | and Poetry 3 and Gym 0.Susan, second,
|
| have a total of 50 points. Since each
| |
| | reading 1, writing 3, arithmetic 4, Art
|
| student finished within a point of each
| |
| | and Poetry 2 and Gym 1. Wayne is third
|
| other, the scores will be consecutive
| |
| | with 2 in reading, 1 in writing, 3 in
|
| integers such as 11,12,13,14,15 for
| |
| | arithmetic, zero in art and poetry and 4
|
| example. If you want to, you can sit down
| |
| | in gym. Anne, who came in fourth, has the
|
| and experiment to see which five integers
| |
| | following: 4 in reading, 2 in writing,
|
| add up to fifty, but there is a simple
| |
| | zero in arithmetic one in Art and Poetry
|
| algebraic formula that will give the
| |
| | and 2 in gym. Last but not least Ed got a
|
| number. The smallest number will be x.
| |
| | zero in Reading and writing, 1 in
|
| The next number will be x+1, then x+2,
| |
| | arithmetic. 4 in Art and Poetry and 3 in
|
| X+3 and x+4. Written out x + (x+1) +
| |
| | gym.From a step by step approach, we
|
| (x+2) + (x+3) + (x+4) = 50. 5x+10 = 50.
| |
| | began by finding the total number of
|
| 5x = 40 so x equals 8. The five integers
| |
| | points available from the clue about the
|
| are 8, 9, 10, 11, 12. Now let's turn to
| |
| | numbers of points scored. After that we
|
| the clues.Clue number one tells us that
| |
| | determined Bob finished first with 12
|
| Bob had 4 more points than the last place
| |
| | points. Each clue from that point on
|
| finisher. The last place competitor
| |
| | provided more information either by
|
| scored 8 points. Bob must have scored a
| |
| | statement or inference. What seems at
|
| total of twelve, which means he finished
| |
| | first to be an unintelligible mess gives
|
| in first place.From Clue number two we
| |
| | way to logical analysis. If you enjoyed
|
| know that Wayne did not finish 4th or
| |
| | it, get yourself a logic book and have a
|
| 5th. Since Bob finished first we know
| |
| | ball!The author, John Anderson, loves
|
| Wayne must hsve finished 2nd or third and
| |
| | puzzles. He has used a number of
|
| will have a total of 11 or 10 points.Clue
| |
| | different ones in his novel, The Cellini
|
| number six gives us four actual scores.
| |
| | Masterpiece, written under the pen name
|
| Ed got a 4 in art and poetry, Susan 3,
| |
| | of Raymond John.
|