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In the diagram below what is the approximate length of the minor arc X?

I'm sorry, but I can't see any diagrams or images. To determine the approximate length of the minor arc X, you would typically need to know the radius of the circle and the central angle that subtends the arc. The formula for the length of an arc is given by ( L = \frac{\theta}{360} \times 2\pi r ), where ( L ) is the arc length, ( \theta ) is the central angle in degrees, and ( r ) is the radius. If you can provide those values, I can help you calculate the length of the arc.


In the diagram below 40 dgrees 9 cm what is the approximate length of the minor arc.?

To find the length of the minor arc, you can use the formula for the arc length, which is ( L = \frac{\theta}{360} \times 2\pi r ). Given that the angle ( \theta ) is 40 degrees and the radius ( r ) is 9 cm, the calculation would be ( L \approx \frac{40}{360} \times 2\pi \times 9 ). This simplifies to approximately ( 6.28 ) cm. Thus, the minor arc length is approximately 6.28 cm.


What is the length of the minor arc if the angle is 30 degrees?

It's 0.524 of the length of the radius.


The length of the major arc is 10 the minor arc is 30 degrees find the length of the minor arc?

Since the minor arc is 30 degrees, the major arc is 330 degrees (360 - 30). So we have: 330 degrees : arc length 10 30 degrees : arc length x 330/30 = 10/x 11/1 = 10/x x = 10/11 x = 0.9 approximately So the length of the minor arc is approximately 0.9 units.


How do you work out width of oval?

To calculate the width of an oval (ellipse), you need to measure its major and minor axes. The major axis is the longest diameter, while the minor axis is the shortest. The width of the oval can be represented by the length of the minor axis, which indicates its width at the widest point perpendicular to the major axis. If you have the semi-minor axis (half of the minor axis), the width can be expressed as 2 times the semi-minor axis length.