Answer:
<em>The shortest side of the fence can have a maximum length of 80 feet</em>
Step-by-step explanation:
<u>Inequalities</u>
To solve the problem, we use the following variables:
x=length of the longer side
y=length of the sorter side
The perimeter of a rectangle is calculated as:
P = 2x + 2y
The perimeter of the fence must be no larger than 500 feet. This condition can be written as:

The second condition states the longer side of the fence must be 10 feet more than twice the length of the shorter side.
This can be expressed as:
x = 10 + 2y
Substituting into the inequality:

This is the inequality needed to determine the maximum length of the shorter side of the fence.
Operating:

Simplifying:

Subtracting 20:


Solving:


The shortest side of the fence can have a maximum length of 80 feet
Answer:
M= 5/4
B= -12
Step-by-step explanation:
The quotient is 2x^2-5x+2
Answer:
117.75 feet
Explanation:
This the answer that I got and it's correct. I hope this helps.
14 I think but I’m not 100% sure. Because the smaller triangle should be half of the bigger triangle. And since the smaller triangle gives you 7, 7 x 2= 14.