Let's sketch the triangle.
The sides are a= 37.674 miles
b= 11.164 miles
c= 36.318 miles
We'll apply the cosine rule for angle calculations
(since the sine law cannot be employed without knowing any angle measurements).
The cosine law is given by

Substituting the values results in







C = 74.48°
We can find angle A using the sine law





A= 
A = 87.38°
The third angle B can be determined by calculating 180° minus the sum of angles A and C

B = 180 - 161.86
B = 18.14°
Thus, we have calculated all three angles (as shown in the attached figure).
Response:

Step-by-step explanation:
A line is defined as a one-dimensional entity that lacks thickness and stretches infinitely in both directions.
A line segment contains two endpoints, while a ray consists of a single endpoint.
The equation given is
.
Objective: to identify a line completely within the set designated by this equation.
Solution:
Consider
.
Verification:
.
Thus,
fulfills the criteria of the given equation.
Finding a solution to an equation entails determining the value of x that renders the equation valid.
We must reverse the operations applied to x to isolate it.

Final Note:
The resulting equation is false, indicating that there is NO solution. Graphically, both equations will be represented as parallel lines that do not intersect.
He will require a minimum of 2 gallons of the stain, although he won't utilize the entire second gallon.
The square root of a number is the value that multiplied by itself yields that number. For example, 4 multiplied by 4 gives 16, so 4 is a square root of 16. However, since (-4) times (-4) also equals 16, -4 is another square root of 16. Accordingly, every nonzero integer has two square roots.
On the other hand, a cube root of a number is a value which, when multiplied three times by itself, produces the number. For instance, 3 × 3 × 3 equals 27, so 3 is the cube root of 27. Unlike the square root, the cube root of a number has just one unique value, because -3 × -3 × -3 equals -27, not 27.
Hope this clarifies the distinction.