Answer:
B
Step-by-step explanation:
The rational number is the number which can be written as where q is natural and p is integer.
Theorem: If m is a rational number, which can be represented as the ratio of two integers i.e. and the prime factorization of q takes the form , where x and y are non-negative integers then, it can be said that m has a decimal expansion which is terminating.
Theorem: If m is a rational number, which can be represented as the ratio of two integers i.e. and the prime factorization of q does not take the form , where x and y are non-negative integers. Then, it can be said that m has a decimal expansion which is non-terminating repeating (recurring).
The fraction is a rational number, because 1 is integer and 11 ia natural. So, options A and D are false.
Since we cannot represent 11 as a product , then is a rational number that has a repeating decimal expansion. Option B is true.
I don’t see a picture or anything? Can you explain more I don’t know the sides
Answer:
The reason is CPCTC.
Step-by-step explanation:
Hope it helps you!
Answer:
3
Step-by-step explanation:
Answer:
3/6
Step-by-step explanation: