Number and Algebra
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Geometry & Trigonometry
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Calculus
Find the area of a sector with radius 12 cm12 \text{ cm}12 cm and central angle 2π5 rad\frac{2\pi}{5} \text{ rad}52π rad.
Find the radius of a circle if a sector of angle 2 rad2 \text{ rad}2 rad has area 200 cm2200 \text{ cm}^2200 cm2.
A circle of radius 999 cm has a sector with central angle 45∘45^\circ45∘. Calculate the sector area to two decimal places.
A sector has radius 888 cm and area 80 cm280 \, \text{cm}^280cm2. Calculate the central angle in radians.
The arc length of a sector is 10π10\pi10π cm and the radius is 101010 cm. Find the area of the sector.
Find the area of a sector of a circle with radius 101010 cm and central angle 60∘60^\circ60∘.
The area of a sector is 50 cm250 \text{ cm}^250 cm2 and its angle is π2 rad\frac{\pi}{2} \text{ rad}2π rad. Find the radius of the circle.
A sector of a circle has radius 15 cm15 \text{ cm}15 cm. If its area is 45π cm245\pi \text{ cm}^245π cm2, find the central angle in radians.
A sector has radius 7 cm7 \text{ cm}7 cm and central angle 120∘120^\circ120∘. Calculate its area.
Calculate the area of a sector with radius r=5r = 5r=5 cm and central angle θ=π3\theta = \frac{\pi}{3}θ=3π rad.
The area of a sector is 18π cm218\pi \text{ cm}^218π cm2 and its radius is 6 cm6 \text{ cm}6 cm. Determine the central angle in radians.
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Question Type 2: Calculating the arc length given a radius and specific angle
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Question Type 4: Applying both arc length and area of sector in solving equations