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Singapore Math Problem: Is this a mistake?


trulycrabby
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Hello, I might have found a mistake in the Primary Mathematics 5A Standards Textbook. Page 28, problem 13 states: "Find the sum of the prime numbers between 1 and 10.

 

DS10 and I got 17: 2+3+5+7=17

 

The Teacher's Manual states the correct answer is 18, which is not possible unless 1 has suddenly become a prime number.

 

Have I lost my mind? :o

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I'm pretty sure I was taught 1 was a prime number.

 

A quick google search says that people my age were probably taught that 1 was a prime number. It seems to be a bit debated - like whether zero is odd or even.

I did some googling too, and understand that 1 used to be considered a prime number, but this edition of Singapore Math teaches that 1 is not prime. :ack2:

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And then it says between 1 and 10. Would that include 1 and 10? KWIM?

Yup, that bothers me too. Between 1 and 10 means greater than 1 and less than 10, so 1 shouldn't even be considered.

 

Don't even get me started; their sections on Estimation and Approximation had my knickers in a twist.

 

I am not very happy with this textbook, which is especially perplexing because I LOVED 4a and 4b US edition. I might even consider switching back to the US edition, because when comparing Standards and US edition, I like the US edition much better overall.

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1 was sometimes classed as a prime a while ago. There's a discussion as to why it no longer is here: http://mathworld.wolfram.com/PrimeNumber.html -- note that some of the publication dates in works that have classed it as a prime reflect more recent reprints of classic texts, such as Hardy and Wright.

 

As a side note about the parity of 0, it is an even number. There's a REALLY interesting discussion about misconceptions involving the parity of 0 here -- http://en.wikipedia.org/wiki/Parity_of_zero#Education

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1 was sometimes classed as a prime a while ago. There's a discussion as to why it no longer is here: http://mathworld.wolfram.com/PrimeNumber.html -- note that some of the publication dates in works that have classed it as a prime reflect more recent reprints of classic texts, such as Hardy and Wright.

 

As a side note about the parity of 0, it is an even number. There's a REALLY interesting discussion about misconceptions involving the parity of 0 here -- http://en.wikipedia.org/wiki/Parity_of_zero#Education

I am still out of likes, but thank you very much for these links!

 

Mathworld: Wow, I am in heaven with this site! :)

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