They have collected
cans until now. To equal 325, they need
cans more.
A.
Let C be the number needed to equate atleast 325.

B.
If we solve the inequality in part A, we can find minimum number of C to meet the goal of 325 cans.

<em>So they need minimum 101 to complete the target and more than that to surpass.</em>
ANSWER: 101 cans are needed to meet the goal and more than that to surpass the goal.
Answer: The measure of angle A is 60 degree.
Explanation:
It is given that the Triangles A B E and D C E share vertex E. Angle B is 18 degrees. Angle C is 43 degrees. Angle D is 35 degrees.
According to angle sum property, the sum of angles of a triangle is always 180 degree.
In triangle CDE,





According to opposite vertical angle property.


Use angle sum property is triangle ABE.




Therefore, the measure of angle A is 60 degree.
I believe it's 36. The vertices have the same x coordinate so I found the difference between the y coordinates.