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29 Sep 2019

Which of the following is the smallest prime number greater than 200

  1. 201

  2. 205

  3. 211

  4. 216 

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Casey Durgan
Casey DurganLv2
21 Jun 2019
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Related questions

a. What are all the factors of 200? b. A prime factor is a factor that is also a prime number what are the prime factors of 200? c. Sometimes it is useful to represent a number as the product of prime factors. How could you write 200 as a product using only prime factors?

Writing a number a as product of only prime numbers is called prime factorization d. Tatiana was writing 200 as a product of prime numbers is called. Prime factorization d. Tatiana was writing 200 as a product of prime numbers. She shared with her team the beginning of her work, which is shown.

 

What process do you think was going through Tatana's mind when she wrote 200 as a product of prime factors? Do you think it matters what products Tatiana wrote in her second step? What if she wrote 10.20 instead? Finish this prime factorization using Tatiana's process.

Translate the following English sentences into symbolic sentences with quantifiers. The universe for each is given in parenthesis.

 

Not all precious stones are beautiful. (All stones)

All precious stones are not beautiful. (All stones)

Some isosceles triangle is a right triangle. (All triangles)

No right triangle is isosceles. (All triangles)

Every triangle that is not isosceles is a right triangle.

All people are honest and some people are not honest.

Some people are honest    

Every nonzero real number is positive or negative. (Real number)

Every integer is greater than or less than . (Real number)

Every integer is greater than some integer. (Integers)

No integer is greater than every other integer. (Integers)

Between any integer and any larger integer, there is a real number. (Real number)

There is the smallest positive integer. (Real number)

No one loves everybody. (All people)

Everybody loves someone. (All people)

For every positive real number , there is a unique real number such that . (Real number)

       

You have seven bags of gold coins. Each bag has the same number of gold coins. One day, you find a bag of 53 coins. You decide to redistribute the number of coins you have so that all eight bags you hold have the same number of coins. You successfully manage to redistribute all the coins, and you also note that you have more than 200 coins. What is the smallest number of coins you could have had before finding the bag of 53 coins?

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