Answer:
<u>So option 4; </u>
<u> is the correct option</u>
Step-by-step explanation:
First, we need to convert
so it's denominator is 100. To do so, we will multiply the numerator and denominator by 10

Second, we need to add the two fractions to get the current total distance walked. Remember, when adding fractions, the denominator does not change.

Now that we have the total distance walked, we need to subtract that to 1 mile. 

So option 4;
is the correct option
Answer:
{3, 5, 7, 9, 11}
Step-by-step explanation:
Domain of a function is the set of all the allowable values that can be used as an input to the function. In easy words, we can just say this: The set of all the inputs to a function comprises the Domain of the function.
Domain consists of the values of independent variable on which some other variable depends and give some output result. From the given table we can see that there are two variables: Number of hours(x) and the Cars Produced(y).
Number of cars produced depend on the number of hours the auto factory remains open. So, number of hours is the independent or the input variable and all the values of this variable will form the Domain of the function represented by the table.
So, the Domain of the function is: {3, 5, 7, 9, 11}
Answer:
Incorrect
Step-by-step explanation:
We are given the equation:

Add both sides by 9.

When we want to tell if the absolute equation has solutions or not, we have to simplify in this form first: or isolate the absolute sign.

If c ≥ 0, the equation has solutions.
If c < 0, the equation does not have solutions.
Therefore, it does not always matter if the constant on right side is in negative because if there is a number on the left side then there is a chance that the equation has solutions.
From |3x+8| = 4 is equivalent |3x+8|-9=-5 and the right side is 4 which is positive.
Hence, the equation does have a solution!
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
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