What is the length of arcXPY in terms of pi? radious = 10m

Unfortunately, we cannot determine the length of arcXPY without more information. We would need to know the measure of the central angle that subtends arc XPY in order to use the formula:

arc length = (central angle in radians) x (radius)

Without this information, we cannot give a specific answer in terms of pi.

What is the length of arcXPY in terms of pi? radius = 10m

and 90 degrees is the central angle in the radians

We know that the central angle is 90 degrees, which is equal to pi/2 radians. Therefore, we can use the formula:

arc length = (central angle in radians) x (radius)

arcXPY = (pi/2) x 10
arcXPY = 5pi

So the length of arcXPY in terms of pi is 5pi meters.

To find the length of an arc, we need to know the central angle in radians. Without knowing the central angle, we cannot calculate the length of arc XPY. Please provide the central angle in radians, or any additional information that can help us determine the length of arc XPY.