Answer:
See below;
Step-by-step explanation:
1 . Consider the step below;
<em>Thus, Solution ; g = 37 degrees</em>
2 . Knowing that these circle are " circumscribed " in this rectangle so that they are perfectly aligned, considering the length of this rectangle to be 20 inches, let us determine the radius;
<em>Thus, Solution ; 25π</em>
3. Let us first consider the given, then solve for the value of a, b, e;
<em>Solution; a = 34°, b = 90°, e = 56°</em>
We are given the following coordinates of a line segment
Let us find the length of this line segment.
Recall that the distance formula is given by
Let us substitute the given points into the above distance formula
Therefore, the length of the line segment is √128
Option B is the correct answer.
To find the length, divide the area by the width:
Length = 20.5 / 2.5 = 8.2 cm
since these two angles are the same, we can write down following equation:
70=x+20
then x = 50
Answer:
x is 5
Step-by-step explanation: