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  1. When the angle subtended at the center is given in degrees, the area of a sector can be calculated using the following formula, area of a sector of circle = (θ/360º) × πr 2, where, θ is the angle subtended at the center, given in degrees, and r is the radius of the circle.

  2. www.omnicalculator.com › math › sector-areaSector Area Calculator

    30 lip 2024 · The formula for sector area is simple – multiply the central angle by the radius squared, and divide by 2: Sector Area = r² × α / 2; But where does it come from? You can find it by using proportions. All you need to remember is the circle area formula (and we bet you do!): The area of a circle is calculated as A = πr². This is a great ...

  3. The distance of a point from the x axis scaled with the y axis is called the ordinate or y coordinate of the point. For example, if (x, y) is an ordered pair in the Cartesian plane, then the first coordinate in the plane (x) is called the abscissa, and the second coordinate (y) is the ordinate.

  4. 10 lis 2020 · The area of a region in polar coordinates defined by the equation \(r=f(θ)\) with \(α≤θ≤β\) is given by the integral \(A=\dfrac{1}{2}\int ^β_α[f(θ)]^2dθ\). To find the area between two curves in the polar coordinate system, first find the points of intersection, then subtract the corresponding areas.

  5. The distance of a point from x-a x i s scaled with the y-a x i s is called ordinate or y coordinate of the point. In the coordinate system, the ordinate is the second component of an ordered pair and the abscissa is the first component. For example, if (x, y) is an ordered pair, then y is the ordinate here and x is the abscissa. An ordered pair ...

  6. www.gigacalculator.com › calculators › area-calculatorArea Calculator

    Use this area calculator to easily calculate the area of common bodies like a square, rectangle, triangle, circle, parallelogram, trapezoid, ellipse, regular octagon, and sector of a circle. Formulas and explanations on finding the area of any shape are below.

  7. Calculate the area of a sector with a radius of 6 cm and a central angle of \( 30^{ \circ } \). A sector has a radius of 4 meters and a central angle of \( 45^{ \circ } \). Find its area.