Dude, Can You Count? Stories, Challenges and Adventures in by Christian Constanda

By Christian Constanda

Think algebra classification meets The Hitchhiker’s advisor to the Galaxy… Meet JJ, an strange personality with a special vantage place from which he can degree and visual display unit humanity’s growth. Armed with a tool that compels throughout it to inform the reality, JJ deals a satirical assessment of our attitudes to numeracy and common sense, touching upon numerous elements of lifestyles in the world alongside the best way, from the felony justice method and people’s use of language to road using and smooth artwork. a set of mathematically-flavored tales and jokes, interlaced with puzzles, paradoxes and difficulties, fuse jointly in an enjoyable, free-flowing narrative that would interact and amuse somebody with an curiosity within the concerns confronting society this day. JJ demonstrates how an absence of simple mathematical wisdom can taint our paintings and basic considering and displays upon the significance of what's arguably our most precious weapon opposed to lack of awareness: a legitimate mathematical schooling.  

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Additional info for Dude, Can You Count? Stories, Challenges and Adventures in Mathematics

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Line 3 is obtained from line 2 by multiplying c into the two terms a and b; line 2 is obtained from line 3 by factoring out c. DON’T As already explained, the following is wrong: a+b=0 ⇔ c(a + b) = 0. DO The explicit solution of an equation should be laid out like this: x2 − 9 = 0 ⇔ (x + 3)(x − 3) = 0 ⇔ x + 3 = 0 or x − 3 = 0 ⇔ x = −3 or x = 3. DON’T Many times, work is written up negligently. Consider the following sample: x2 − 9 = 0 ⇒ (x + 3)(x − 3) ⇒ x = 3. 32 SCAM 3 This is wrong on three counts: (i) Line 2 is not an equation any more; it has lost ‘= 0’ at the end.

After the party, the money is divided between G and L (who had brought the wine) so that each of the three has contributed an equal share. How is the money split, if all the bottles of wine are identical and purchased from the same store? “I suggest you give these questions to your students,” JJ said. “They are too easy. ” “Why shouldn’t I? ” I wriggled on my chair to get into a comfortable position. ” “Of late,” JJ said, “the thinking and actions of the education authorities have been heavily influenced by certain ‘modern’ scholastic doctrines that claim to help all children have a fair crack at useful learning, but whose practical effect seems to be quite the opposite.

Certainly. It implies a bit of mischief. If they had doubts, they should have done as in comment (iv). Students should remember to read a question well before answering it. They must not make up their own questions. In an exam this could prove very costly. Solution to Question 2 (arithmetic). Since each man contributed an equal share and T paid $24, it means that each of the three equal shares was $24, so the cost of the party (8 bottles of wine in total) was $24 × 3 = $72. Therefore, the price of a bottle was $72 ÷ 8 = $9.

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