Answer:
There exist no rational number between the number 0.4 repeat and 4/9.
Step-by-step explanation:
Consider the provided number.
0.4 repeat and 4/9
This can be written as:
and
Convert the number 4/9 into decimal form.
Here, both the numbers are same so there exist no rational number between the number 0.4 repeat and 4/9.
No, there is no rationalnumber between the number 0.4 repeat and 4/9.
Any number that can be represented as the ratio of two integers and where the denominator is not zero is referred to as rational.
The provided numbers are:
0.4 repeat and 4/9
We can write 0.4 repeat as
Let's convert number 4/9 into decimal:
On dividing 4 by 9 we get 0.444444
Here we see that 4 keeps repeating.
So 4/9 can also be written as
Since, both the given values are same, there can not be existed any rational number between them.
Hence, there is no rational number between 0.4 repeat and 4/9.
Learn more about rational number here:
#SPJ6
fraction form. Then write the fraction as a repeating
decimal.
Thanks a MILLION if you help me :D! (first and best answer will be the brainliest answer :3!)
The two expressions gives a different value because 0 is insignificant during subtraction but significant in division
Note that taking the difference of a value and zero will return the original value since 0, in this case is insignificant.
For the ratio, the ratio of 0 and any constant will return zero. Hence;
The two expressions give a different value because 0 is insignificant during subtraction but significant in division
Learn more on subtract and division here: brainly.com/question/4721701
−10y+9x=−9
10y+5x=−5