Answer:
9>x>−1
Step-by-step explanation: Brian list?
{−1, −1, 1, 3}
{−4, −2, 2, 2}
{−4, −2, 2}
To convert the repeating decimal 5.764764764... to a rational number, we first create a variable to represent the decimal, then manipulate it to remove the repeating part. The resulting rational expression is 5759/999.
Conversion of a Repeating Decimal to a Rational Number
Let's create a variable, X, to represent the repeating decimal 5.764764764....
X = 5.764764764...
Now, to get rid of the repeating section, we'll multiply X by 1,000 (since the repeating part is three digits). This gives us a new equation:
1,000X = 5764.764764...
We can subtract the original equation from this new one to get rid of the repeating decimal.
1,000X - X = 5764.764764... - 5.764764764...
This simplifies to 999X = 5759.
Finally, we divide both sides by the coefficient of X (999) to get:
X = 5759 / 999
Therefore, the rational expression for the repeating decimal 5.764764764... is 5759/999.
#SPJ2
B. About 40%
C. About 60%
D. About 50%
Answer:
about 60%
Step-by-step explanation:
just took the test