The repeating pattern in the decimal representation of 2/9 is 2, and it repeats indefinitely.
The fraction 2/9 in decimal form is a repeating decimal with a repeating pattern of the digit 2. To determine the length of the repeating pattern, you can perform long division to find the decimal equivalent:
0.222222...
--------------
9 | 2.000000...
- 1.8
-----
20
-18
-----
20
-18
-----
20
-18
-----
...
The repeating pattern in the decimal representation of 2/9 is 2, and it repeats indefinitely. Therefore, the smallest group of repeating digits is just the digit 2, and there is 1 repeating digit in the pattern.
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Answer:
The answer is A.
Step-by-step explanation:
First, divide two by nine. The result is the decimal zero point two repeating.
Second, the digit that repeats is two. So, since two is one digit, the answer is A.
Answer:
Step-by-step explanation:
vbcm n,n kj
4x+3y=5792
x+y=1787
f(x) = 3x - 1; g(x) = x +4