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liq [111]
4 years ago
12

Which of the following sets is closed under division?

Mathematics
2 answers:
sesenic [268]4 years ago
5 0

Answer:

non-zero rational numbers

Step-by-step explanation:

Set is closed under division means:

For any two elements a and b in that set a/b must also belong to that set

Natural numbers :

1,2 are in the set of natural numbers but 1/2=0.5 is not in the set of natural numbers

Hence, set of natural numbers is not closed under division

Non-zero integers :

1,2 belongs to the set of non-zero integers but 1/2=0.5 is  not in the set of non-zero integers

Hence, set of non-zero integers is not closed under division

Irrational numbers:

√2,√2  belongs to the set of irrational numbers but √2/√2=1 is  not in the set of irrational numbers

Hence, set of irrational numbers is not closed under division

Non-zero rational numbers:

if p and q are any two non-zero rational then p/q is also a non-zero rational.

Hence, set of non-zero rationals is closed under division

erastovalidia [21]4 years ago
4 0
The correct option is NON ZERO RATIONAL NUMBERS.
A rational number is a number that can be expressed as a fraction of two integers. A non zero rational number is a rational number that does not equal to zero. A set of number is said to be closed under division if all the problems that concern the set of numbers can be solved under division. 
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Answer:

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Step-by-step explanation:

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C. His answer is correct because 12 + 1 = 13 and 15 + 10 = 25.

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If 3t – 7 = 5t, then 6t =
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-21

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Para decorar una pared se disponen de tiras de papel azules de 15 cm, verdes de 20 cm, y rojas de 25 cm. En la pared se quiere a
den301095 [7]

Answer:

a) Smallest line that can be made with each color = 300 cm

b) Total strips should be used = 47 strips

c) Total strips used of blue color = 20

  Total strips used of green color = 15

  Total strips used of red color = 12

Step-by-step explanation:

Given - To decorate a wall, there are 15 cm blue, 20 cm green, and 25 cm red strips of paper. On the wall you want to build three lines of the same size, one of each color and without cutting any strip.

To find - a) How long is the smallest line that can be made with each color?

              b) How many strips should be used?

              c) How many of each color?

Proof -

a)

For the smallest line that can be made with each color, we just have to find the lcm (least common multiple) of the 3 srtips.

Firstly,

Decompose the 3 strips to its prime factors , we get

15 = 3×5

20 = 2²×5

25 = 5²

So,

The Lcm(15, 20, 25) = 3×2²×5² = 3×4×25 = 300

∴ we get

Smallest line that can be made with each color = 300 cm

b)

Now,

Total strips used = 300 cm

Strips used by 15 cm blue = \frac{300}{15} = 20 strips

Strips used by 20 cm green = \frac{300}{20} = 15 strips

Strips used by 25 cm red = \frac{300}{25} = 12 strips

So,

Total strips should be used = 20 + 15 + 12 = 47 strips

c)

Total strips used of blue color = 20

Total strips used of green color = 15

Total strips used of red color = 12

6 0
3 years ago
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3 years ago
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