4(-2) is modeled on the number line.
Step-by-step explanation:
Step 1:
The multiplication problem's answer is -8, so first, we need to determine which options actually equal the answer.
We individually determine how much each of the options equal.
Step 2:
, option 1 equals -8, so it could be the answer.
option 2 does not equal -8, so it cannot be the answer.
option 3 also does not equal -8, so it cannot be the answer.
option 4 does, so it could be the answer.
Step 3:
In the number line, 4 arrows are equalling -2 every time. So the answer is option 4. 
.
There are the following conclusions:
Not true
- The pumpkin grew to a weight of 3 ounces in 18 weeks.
- The quotient 3 / 18 equals the growth rate of the pumpkin in ounces per week.
Cannot be determined
- Each crate can hold 18 pumpkins.
True
- In 3 weeks, the pumpkin grew to a weight of 18 ounces.
- The pumpkin grew at a rate of 6 ounces per one week.
<h3>How to interpret graphs of proportional relationships</h3>
The graph shows the graph of proportional relationship, in which the weight of a pumpkin, in ounces, is directly proportional to time, in weeks. Then:
y ∝ x
y = k · x
Where k is the constant of proportionality, in ounces per week.
The point (x, y) = (3, 18) indicates that a pumpkin reaches a weight of 18 ounces after 3 weeks and the constant of proportionality is equal 6 ounces per week.
Then, we have the following conclusions:
Not true
- The pumpkin grew to a weight of 3 ounces in 18 weeks.
- The quotient 3 / 18 equals the growth rate of the pumpkin in ounces per week.
Cannot be determined
- Each crate can hold 18 pumpkins.
True
- In 3 weeks, the pumpkin grew to a weight of 18 ounces.
- The pumpkin grew at a rate of 6 ounces per one week.
To learn more on direct relationships: brainly.com/question/14217437
#SPJ1
Prefix: Kilo (k) (Notice the k is lowercase)
Base: Meter
Answer:
a = 
Step-by-step explanation:
4(2a + 2) = 8(2 - 3a)
Distribute.
8a + 4 = 16 - 24a
Add 24a to each side.
32a + 4 = 16
Subtract 4 from each side.
32a = 12
Divide 32 from each side.
a =
