Answer :
Answer:
r equals quantity A over 3600 end quantity minus quantity one over 12 end quantity
Step-by-step explanation:
Solving the Problem
We're told to rearrange for the value of r, to have it isolated.
We start by distributing the 300 to the terms inside the parenthesis.
[tex]A = 300 + 3600r[/tex]
Then, we subtract 300 both sides
[tex]A - 300 = 3600r[/tex].
Lastly, we divide both sides by 3600.
[tex]\dfrac{A-300}{3600}=r[/tex].
[tex]\dotfill[/tex]
Simplifying the Answer
This can be simplified further by rewriting the numerator portion with each term having a denominator of 3600.
[tex]\dfrac{A}{3600} - \dfrac{300}{3600}=r[/tex]
The greatest common factor (GCF) of 300 and 3600 is 300, so we can cancel the 300 on the numerator and denominator leaving us with 1 and 12 respectively.
[tex]\dfrac{A}{3600} - \dfrac{1}{12}=r[/tex]
This matches with the bottommost answer choice.