M is the center of the circle below.
Can a chord with a length of 15 cm be drawn in the circle?
M is the center of the circle below.
\( AB=10 \)
Can a chord with a length of 15 cm be drawn in the circle?
M is the center of the circle shown below.
AB is a chord in the circle and is 8 long.
Which of the options is a reasonable length for circle's diameter?
M is the center of the circle below.
\( AB=10 \)
Can a 7 cm chord be drawn inside?
AB is a chord in the circle below.
CD is the diameter of the circle and is equal to 12.
What is the length of AB?
M is the center of the circle below.
\( AB=10 \)
Is it possible to draw another circle within the gray circle that has a radius equal to 7 cm?
M is the center of the circle below.
Can a chord with a length of 15 cm be drawn in the circle?
No
M is the center of the circle shown below.
AB is a chord in the circle and is 8 long.
Which of the options is a reasonable length for circle's diameter?
M is the center of the circle below.
Can a 7 cm chord be drawn inside?
Yes
AB is a chord in the circle below.
CD is the diameter of the circle and is equal to 12.
What is the length of AB?
Less than 12
M is the center of the circle below.
Is it possible to draw another circle within the gray circle that has a radius equal to 7 cm?
No
M is the center of the circle below.
\( AB=14 \)
Is it possible to draw a circle within the gray circle that has a radius equal to 3 cm?
AB is a chord in a circle with length equal to 9.
CD is the diameter in the circle. What is the length of CD?
In front of you a circle, M is the central point.
AB is a chord in a circle whose length is 6. Complete the remaining:
Is it possible to draw a radius of length...?
M is the center of the circle below.
Is it possible to draw a circle within the gray circle that has a radius equal to 3 cm?
Yes
AB is a chord in a circle with length equal to 9.
CD is the diameter in the circle. What is the length of CD?
Greater than 9
In front of you a circle, M is the central point.
AB is a chord in a circle whose length is 6. Complete the remaining:
Is it possible to draw a radius of length...?