0
Unless you have a scale diagram in front of you which you can directly measure, then:
Unless you know the radius as well, with great difficulty.
Sector_area = 1/2 x radius2 x angle_in_radians
If the radius doubles, keeping the sector_area the same, the angle becomes a quarter of its previous value.
What else can I help you with?
How can you find the measure of the central angle with the sector area known?
It is found by: (sector area/entire circle area) times 360 in degrees
What is the measure of the central angle when the sector area is 169.56 and the radius is nine?
To find the central angle in radians for a sector, you can use the formula: ( \text{Sector Area} = \frac{1}{2} r^2 \theta ), where ( r ) is the radius and ( \theta ) is the angle in radians. Given the sector area of 169.56 and a radius of 9, we can rearrange the formula to solve for ( \theta ): [ \theta = \frac{2 \times \text{Sector Area}}{r^2} = \frac{2 \times 169.56}{9^2} = \frac{339.12}{81} \approx 4.18 \text{ radians}. ] Thus, the measure of the central angle is approximately 4.18 radians.
Find the area of the sector formed by central angle 2x?
26.17
How do you find the are of the shaded sector?
To find the area of a shaded sector, you can use the formula ( A = \frac{\theta}{360} \times \pi r^2 ), where ( A ) is the area of the sector, ( \theta ) is the central angle of the sector in degrees, and ( r ) is the radius of the circle. If the angle is given in radians, the formula becomes ( A = \frac{1}{2} r^2 \theta ). Measure the radius and the angle, then apply the appropriate formula to calculate the area.
Area enclosed within the central angle of a circle and the circle?
Area of a sector of a circle.
How can you find the measure of the central angle with the sector area known?
It is found by: (sector area/entire circle area) times 360 in degrees
To find the area of a sector you multiply the area of the circle by the measure of the arc determined by the sector?
Area of sector/Area of circle = Angle of sector/360o Area of sector = (Area of circle*Angle of sector)/360o
How do you get area of sector without given radius?
if given the central angle and the area of the circle, then by proportion: Given angle / sector area = 360 / Entire area, then solve for the sector area
What is the measure of the central angle when the sector area is 169.56 and the radius is nine?
To find the central angle in radians for a sector, you can use the formula: ( \text{Sector Area} = \frac{1}{2} r^2 \theta ), where ( r ) is the radius and ( \theta ) is the angle in radians. Given the sector area of 169.56 and a radius of 9, we can rearrange the formula to solve for ( \theta ): [ \theta = \frac{2 \times \text{Sector Area}}{r^2} = \frac{2 \times 169.56}{9^2} = \frac{339.12}{81} \approx 4.18 \text{ radians}. ] Thus, the measure of the central angle is approximately 4.18 radians.
A central angle measuring 120 degrees intercepts an arc in a circle whose radius is 6. What is the area of the sector of the circle formed by this central angle?
The area of the sector of the circle formed by the central angle is: 37.7 square units.
What is the area of a circle if the area of its sector is 49?
The area of the circle is(17,640)/(the number of degrees in the central angle of the sector)
A circle has a radius of 6.5 inches. The area of a sector of this circle is 75 in2. Approximate the measure of the central angle, in radians, of this sector, rounded to the nearest tenth?
6.5
What is the measure of the central angle with a sector area of 169.56 and a radius of 9?
Radius is 9 so area of complete circle (360o) is 81 x 3.14 ie 254.34. Angle of sector is therefore 360 x 169.56/254.34 which is 240o
A sector of a circle has a central angle of 50 and an area of 605 cm2 Find the radius of the circle?
If the sector of a circle has a central angle of 50 and an area of 605 cm2, the radius is: 37.24 cm
Find the area of the sector formed by central angle 2x?
26.17
How do you find the are of the shaded sector?
To find the area of a shaded sector, you can use the formula ( A = \frac{\theta}{360} \times \pi r^2 ), where ( A ) is the area of the sector, ( \theta ) is the central angle of the sector in degrees, and ( r ) is the radius of the circle. If the angle is given in radians, the formula becomes ( A = \frac{1}{2} r^2 \theta ). Measure the radius and the angle, then apply the appropriate formula to calculate the area.
Area enclosed within the central angle of a circle and the circle?
Area of a sector of a circle.
