0
What else can I help you with?
Can volume be conserved?
ummmm volume can be conserved it just depends on the condition of what u r finding the volume of. @};-
What is related to density?
Density = mass/volume so it is related to mass and volume. And Volume is related to temperature and pressure, so it is related to those as well.
What is the volume of the NHL puck?
the volume of a puck is 9.62115 inches
What is the formula of retangle for volume?
A rectangle is a plane figure and has no volume.
What is the volume of the roman coliseum?
The colossuem is an ellipse 189 metres (615 ft) long, and 156 metres (510 ft ) wide. The area of the base is 24,000 m2 6 acres). The original perimeter was 545 meters (1,788 ft). The height of the outer wall was 54 metres (177 ft); now it is 48 metres (157 ft).
How are area and perimeter and volume related?
They are characteristics of geometric shapes. However, there is no simple relationship. A rectangle with a given perimeter can have a whole range of areas.
How do you calculate volume of a square?
You do not. As two-dimensional shapes geometric squares have area and no volume whatsoever.
How do you calculate the perimeter with known volume?
You need more information. There are many shapes which could hold the same volume, but have different (is it perimeter of the base, maybe?).
What is the area and perimeter of a cylinder?
There is no perimeter of a circle. Only flat shapes have perimeters. You can however, find the circumference, surface area, and volume.
What is a mensuration?
Mensuration is the branch of mathematics that deals with the measurement of geometric figures such as length, area, volume, and angles. It involves calculating and determining the dimensions of shapes and objects using mathematical formulas and principles.
What is the realationaship between a sphere and cylinder?
They are both 3D shapes and use pi in calculating area or volume
What are the three dimensional geometric shapes?
3 dimensional geometrical shapes have surface area and volume some of which are: pyramid, cone, cylinder, cuboid, sphere ... etc
What is amount of the three-dimensional space enclosed within or occupied by an object geometric solid?
The amount of three-dimensional space enclosed within or occupied by an object, also known as a geometric solid, is referred to as its volume. Volume is typically measured in cubic units, such as cubic meters or cubic centimeters, depending on the units of measurement used for the dimensions of the solid. The formula for calculating the volume of common geometric solids, such as cubes, rectangular prisms, cylinders, and spheres, varies based on their specific shapes and dimensions.
Which geometric shape has the lowest surface area to volume ratio?
A sphere has the lowest surface area to volume ratio of all geometric shapes. This is because the sphere is able to enclose the largest volume with the smallest surface area due to its symmetrical shape.
Why are there two different formulas for calculating a cylinder and a sphere?
Cylinders and spheres are different geometric shapes with different properties. The formulas for calculating their volume and surface area reflect these differences in shape and dimensions. The formula for a cylinder involves multiplying the base area by the height, while the formula for a sphere involves powers of the radius to account for its spherical shape.
What are composite shapes?
Composite shapes are figures formed by combining two or more simple geometric shapes, such as rectangles, triangles, circles, or polygons. They can be analyzed in terms of their individual components to calculate area, perimeter, or volume. Understanding composite shapes is essential in geometry, as it allows for more complex designs and problem-solving. Examples include shapes like a house made of a rectangle and a triangle or a circular pool surrounded by a rectangular deck.
Why do engineers use calculus?
There are lots of applications of calculus; for example: calculating maxima and minima, analyzing the shape of curves, calculating acceleration when you know the velocity, calculating velocity when you know the acceleration; calculating the area of figures; calculating the volume of 3D shapes; etc.
