Wouldn’t it be 8? I’m not math genius but 12 is the total of cars and is also x. So it would be 12-4 which is 8?
Answer:
5 is a coefficient
3y+13 is the factor
-1 is a constant
Step-by-step explanation:
We have given an expression to complete the statement:
<em><u>In the first term 5 is a coefficient of x.</u></em>
<u><em>A coefficient is a number multiplied by a variable.</em></u>
<em><u>In the second term, 3y+13 is the factor </u></em>
<u><em>It can be multiplied by 8 to get an extended answer</em></u>
<u><em>In the third term -1 is a constant</em></u>
<u><em>A constant is a number that does not change</em></u>
<u><em /></u>

So, the numbers to base your solution set on are -2 and 4 (the numbers that the equation equal to 0)
Then, you plug in 3 numbers to the equation: a number less than -2, a number between -2 and 4, and a number greater than 4. They represent the three sections of the number line created by the points -2 and 4. So, our numbers will be -3, 0, and 5:

7<0 is incorrect, so the section of the number line less than -2 does not work.

-8<0 is correct, so the section of the number line between -2 and 4 works.

7<0 is incorrect, so the section of the number line above 4 does not work.
So, only the section between -2 and 4 works. However, the problem is a "less than" problem, not a "less than or equal to" problem, so -2 and 4 are not included in the solution set. That gives you the answer:
(-2, 4) (NOT BRACKETS because -2 and 4 are not included)
The two-way table is an illustration of probability, and the value of P(Adult|Second run) is 0.600
<h3>How to determine the probability?</h3>
The probability to calculate is given as: P(Adult|Second run)
This means:
The probability that an Adult is selected given that the adult runs the second run
The formula to solve this is:
P(Adult|Second run) = n(Adult and Second run)/n(Second run)
From the table, we have:
n(Adult and Second run) = 219
n(Second run) = 365
So, we have:
P(Adult|Second run) = 219/365
Evaluate
P(Adult|Second run) = 0.600
Hence, the value of P(Adult|Second run) is 0.600
Read more about probabliity at
brainly.com/question/251701
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