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What else can I help you with?
The distance around the outside of a figure?
If the shape is circle then circumference. If any other form (non-symmetrical) then you can measure the area with integration from Calculus.
Can you find an area of a 3D figure?
Yes, if it is bound by plane figures, just add the area of each plane figure. If it has a curved surface, divide it into many small pieces, to approximate the area with small rectangles or triangles, then add them up.
What are figures are used to find the area using calculus?
To estimate area enclosed between the x-axis and a curve on a certain bounded region you can use rectangles or parallelograms.
What does it mean to break a figure into triangles and rectangles?
Breaking a figure into triangles and rectangles means dividing a complex shape into simpler geometric components that are easier to analyze or calculate. Triangles and rectangles are chosen because their areas and properties can be easily determined using basic formulas. This technique is often used in geometry and calculus to simplify calculations involving area, perimeter, or other characteristics of the original figure. By summing the areas of the resulting triangles and rectangles, you can find the total area of the complex shape.
How do you figure the surface area of a cube?
You find the surface area of a cube by using the formula 6e2. In this case, e=edge.
The distance around the outside of a figure?
If the shape is circle then circumference. If any other form (non-symmetrical) then you can measure the area with integration from Calculus.
Why is calculus so interesting?
Because calculus applications are almost infinite. In fact, every branch of science uses calculus : physics, chemistry, biology, social studies, economics, etc. Calculus is a universal language that can be used to answer bunches of questions. Using calculus, you can solve various problems including the acceleration of planets in orbit, the kinetic energy of a car in motion, the equivalence point of a chemical reaction, the maximal profit a business can make, the lenght of any curved figure or the area and volume of eccentrical shapes, the electric field produced by a charged object, ... Calculus is interesting because you can use it everywhere!
Can you find an area of a 3D figure?
Yes, if it is bound by plane figures, just add the area of each plane figure. If it has a curved surface, divide it into many small pieces, to approximate the area with small rectangles or triangles, then add them up.
How do you find minimum area of a cricket ball using calculus?
i havent found yet will lwt u know later ..
How do you find the area of a figure using 3.14 as Pi?
Use the formula for the particular figure
What are figures are used to find the area using calculus?
To estimate area enclosed between the x-axis and a curve on a certain bounded region you can use rectangles or parallelograms.
How do you figure out the area of a closed figure?
You get the area by using formulas. There is usually a specific formula to find the area of each shape. Some irregular shaps may not have a formula.
How do you get the area of a figure using CM?
I assume you mean "center of mass". The center of mass is just a position in space; that's not enough information to figure out the area.
What does it mean to break a figure into triangles and rectangles?
Breaking a figure into triangles and rectangles means dividing a complex shape into simpler geometric components that are easier to analyze or calculate. Triangles and rectangles are chosen because their areas and properties can be easily determined using basic formulas. This technique is often used in geometry and calculus to simplify calculations involving area, perimeter, or other characteristics of the original figure. By summing the areas of the resulting triangles and rectangles, you can find the total area of the complex shape.
How do you figure out the area of shapes using Pi?
i think you do d x pi
How many area calculations do you have to make when using a graph to determine how far a car traveled during a specific time during a specific time during acceleration?
The only true answer is: The more area slices you make, the more accurate your answer will be. When you get to calculus, you'll discover that differential calculus is a process that works out to be the equivalent of an infinite number of area calculations, so that the answer is exact.
Difference between integral and differential calculus?
Differential calculus is concerned with finding the slope of a curve at different points. Integral calculus is concerned with finding the area under a curve.
