Hey!
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a. Has a vertical axis of symmetry.
Answers: B and D
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b. Has a horizontal axis of symmetry.
Answers: D and E
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c. Passes through exactly one quadrant.
Answers: A and D
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d. Passes through all 4 quadrants.
Answers: B and F
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Hope This Helped! Good Luck!
Answer:
57.1 mm^2
Step-by-step explanation:
AREA OF TOP and BOTTOM = 8+8 = 16 mm^2
AREA OF SIDES = 12+12+17.1 = 41.1 mm^2
TOTAL SURFACE AREA = 16 + 41.1 = 57.1 mm^2
And I don't need your Robux. Brainliest will suffice.
It is 8300 cause 5 is bigger than 2 so 83 and hen 00 : 83000
Answer: 200 square units
Step-by-step explanation:
Given
Circumference of the circle is 
Suppose r is the radius of the circle
The biggest area of a quadrilateral that can fit in a circle is of square.
Deduce the radius of the circle

Suppose the side of the square is a
from the figure, we can write

Area of the quadrilateral is
