Answer:
measure of major arc BEA = 224.4° Option D
Step-by-step explanation:
Given that, measure of inscribed angle ∠BEA = 67.8°
Firstly we will find the central angle.
Suppose O is the center of given circle
So, ∠AOB = 2∠AEB
∠AOB = 135.6°
The measure of arc AB is same as the measure of its central angle.
So, measure of AB arc = 135.6°
Now complete circle measure = 360
Measure of major arc AEB = 360° - measure of arc AB
= 360° -135.6°
= 224.4°
That's the final answer.
Answer:
3 : 2
Step-by-step explanation:
Note that the ratio of perimeters is equal to the ratio of the sides, thus
ratio of corresponding sides = 12 : 8 = 3 : 2
Thus the ratio of perimeters is 3 : 2
False. b is the y-intercept.
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Answer:
209.55in²
Step-by-step explanation:
Find area of sector CADE
Radius =22 in
Angle=90°
Formula to apply is ;
Ф/360 × π × r² where
Ф=angle of sector, π=3.142 and r =radius of circle

Find area of triangle CAD where base length is 22 inches and height is 22 inches
Area of triangle formula is;
1/2×b×h where b is base and h is height

Find area remaining
380.182-242=138.182in²
Find the area of sector CBDF
Radius=28in
Angle=60°
Formula to apply is ;
Ф/360 × π × r² where
Ф=angle of sector, π=3.142 and r =radius of circle

Area of triangle BDC
The formula to apply is
1/2×a×a×sinФ where a=28 inches and Ф=60°

Remaining area
410.55-339.48=71.075in²
Area created by overlapping circles
138.182+71.075=209.26in²