Well, isn't that a lovely question! To calculate the height and breadth of a sector-shaped conductor, you can start by finding the radius and angle of the sector. Once you have those values, you can use trigonometric functions to determine the height and breadth. Just remember, there are always happy little formulas to help guide you along the way.
To make a cone net with a radius of 3 cm and a height of 10 cm, first calculate the slant height using the Pythagorean theorem: (l = \sqrt{r^2 + h^2} = \sqrt{3^2 + 10^2} = \sqrt{109} \approx 10.44) cm. The net consists of a circular base with a radius of 3 cm and a sector (triangle) with a radius equal to the slant height. The area of the sector can be determined by calculating the circumference of the base (2πr) to find the angle needed for the sector, which is then drawn on paper or a suitable material for cutting out the net. Finally, cut out the circular base and the sector, then assemble them to form the cone.
pi r square
To find the area of a shaded sector in a circle, you need the radius and the angle of the sector. Assuming the radius of the circle is 18 cm, the area of the entire circle is given by the formula (A = \pi r^2), which equals approximately (1017.88 , \text{cm}^2). If you know the angle of the sector in degrees, you can calculate the area of the sector using the formula (A_{sector} = \frac{\theta}{360} \times A_{circle}), where (\theta) is the angle of the sector. Without the angle, I cannot provide the exact area of the shaded sector.
To find the area of sector CED, we need the radius (DE) and the angle of the sector. The area of a sector can be calculated using the formula: Area = (θ/360) × πr², where θ is the angle in degrees and r is the radius. Given that DE equals 15 yards, we would need the angle CED to calculate the area accurately. Without the angle, we cannot determine the area of sector CED.
The answer depends on what information about the circle is given: area, radius, length and angle of arc, area and angle of sector, etc. In each case, there is a different way to calculate the diameter but, since there is no information on what is known, it is not possible to answer the question.
To calculate the arc length of a sector: calculate the circumference length, using (pi * diameter), then multiply by (sector angle / 360 degrees) so : (pi * diameter) * (sector angle / 360) = arc length
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The area of the sector is: 221.2 cm2
To make a cone net with a radius of 3 cm and a height of 10 cm, first calculate the slant height using the Pythagorean theorem: (l = \sqrt{r^2 + h^2} = \sqrt{3^2 + 10^2} = \sqrt{109} \approx 10.44) cm. The net consists of a circular base with a radius of 3 cm and a sector (triangle) with a radius equal to the slant height. The area of the sector can be determined by calculating the circumference of the base (2πr) to find the angle needed for the sector, which is then drawn on paper or a suitable material for cutting out the net. Finally, cut out the circular base and the sector, then assemble them to form the cone.
Calculate the percentage of a sector relative to the budge total. The angle for that sector is 3.6 times the percentage.
pi r square
how to calculate total operating income in Manufacturing Sector
To determine the size of a sector in a circle, you can use the formula: Area of the sector = (θ/360) × πr², where θ is the central angle of the sector in degrees and r is the radius of the circle. If you have the angle in radians, the formula becomes: Area of the sector = (1/2) × r² × θ. This allows you to calculate the area based on the proportion of the circle that the sector represents.
Calculate the percentage that a particular sector represents of the total value. Then the angle size is 3.6 times the percentage.
It all depends on the height of your riser/shock pads.
PSA in the reality sector means public securities association standard prepayment models. This is one of the several models used to calculate and manage prepayment risks.
To find the area of a shaded sector in a circle, you need the radius and the angle of the sector. Assuming the radius of the circle is 18 cm, the area of the entire circle is given by the formula (A = \pi r^2), which equals approximately (1017.88 , \text{cm}^2). If you know the angle of the sector in degrees, you can calculate the area of the sector using the formula (A_{sector} = \frac{\theta}{360} \times A_{circle}), where (\theta) is the angle of the sector. Without the angle, I cannot provide the exact area of the shaded sector.