What is the perimeter of a sector?

What is the perimeter of a sector?

The formula for the perimeter of the sector of a circle is given below : Perimeter of sector = radius + radius + arc length. Perimeter of sector = 2 radius + arc length.

What is sector area formula?

The formula for sector area is simple – multiply the central angle by the radius squared, and divide by 2: Sector Area = r² * α / 2.

What is the central angle of 90 degrees?

A degree is a measurement of angle. One full rotation around the circle is equal to 360 degrees, so one degree is 1360 of a circle. An angle measured in degrees should always include the unit “degrees” after the number, or include the degree symbol ∘. For example, 90 degrees=90∘.

What is the area of circle whose circumference is 44 cm?

∴ Area of circle =154cm2.

What is the radius of the circumference is 44?

r = 7cm is the answer.

How much less is the area of a square whose perimeter is 44 cm than the area of a circle whose circumference is 44 cm?

The area of a square whose perimeter is 44 cm is 33 sq.cm. less than the area of a circle whose circumference is 44cm​ Difference in area = 154 – 121 = 33 sq.cm.

What would be the area of a circle whose circumference is 22cm?

∴ The radius of the given circle is 3.5 cm. Was this answer helpful?…Thank you.

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What is the radius of a 24cm circle?

What is the area of a circle with radius 24 cm?

Result: The area of a circle with radius 24 is 1810
Formulae:
r = 24 d = 48 C = 151 A = πr2 = π(d2)2 A = C24π π = 3.1415 A = area C = circumference or perimeter r = radius, d = diameter

What is the radius in cm of a circle whose area is 77 2 cm2?

Radius of the circle is 7/√2 and perimeter of the circle is 22√2 cm. The area of the circle is given as 77 cm².

What is the area of a square in a circle?

The area of a circle is pi times the radius squared (A = π r²). Learn how to use this formula to find the area of a circle when given the diameter.

What’s the largest square inside a circle?

The maximum square that fits into a circle is the square whose diagonal is also the circle’s diameter. The length of a square’s diagonal, thanks to Pythagoras, is the side’s length multiplied by the square root of two. Set this equal to the circle’s diameter and you have the mathematical relationship you need.

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