When we say two quantities 
 and 
 are proportional to one another, there are two ways we could mean this.
- If 
 is *directly* proportional to 
, then we mean that as 
 changes, 
 changes in the same direction. In other words, if 
 is in/decreased, then 
 also in/decreases. The rate of in/decrease doesn't have to be one-to-one; for example, we could have 
 increase by 1 unit while 
 would proportionally increase by 5 units. In this case, we'd have 
.
- On the other hand, if 
 is *inversely* proportional to 
, then a change in 
 results in a change in 
 that goes in the opposite direction. A common example involves taking a rectangle of constant area and adjusting the width 
 and length 
. If the rectangle has an area of 5 square units, then we could have 
 and 
, or we could have 
 and 
, or 
 and 
, or any combination of 
 and 
 such that 
 is satisfied.
In both cases, we call 5 the "constant of proportionality".
On to your exercises:
(1a) Looks like 
 stands for number of apples. Then we're told that the cost 
, which means that for every apple, the cost increases by 2.3 dollars. So the constant of proportionality is 2.3. In the language of proportionality, we could then say that the cost of apples is directly proportional to the number of apples by a factor of 2.3.
(1b) 5.4
(1c) 12.5