SOLUTION:
Step 1:
In this question, we are given the following:
Step 2:
a) What is the largest area possible for the garden?
Now, let the length of the rectangular plot be 54 -2x,
and the width of the rectangular plot be x,
so that:

Then, the largest area possible for the garden will be:

b) What width will produce the maximum area?

c) The length of the garden that will produce the maximum area:
Answer:
, 
Step-by-step explanation:
How much longer did he study for his math test?



An equation for this would resemble this:

Now before we get into any equation solving let's get the <em>denominators </em>equal to each other. we can do this by <em>multiplying </em>the <em><u>numerator</u></em> and <u><em>denominator</em></u><em> </em>by 2. 
Now we can solve the equation:

, as a mixed number
<em>plz mark me brainliest. :0</em>
60(pi/180)=pi/3
a=1/2*r^2*(pi/3)
a=(1/2)(144)(pi/3)
a=72(pi/3)
a=24pi