Geometry is that branch of mathematics dealing with shape, size, the relative position of figures, and properties of shapes.It independently occurs in the quantity of early cultures as a practical way of dealing with lengths, area, and volumes.
The geometry can be further classified into two types. These are Plane Geometry and Solid Geometry. In the case of Plane Geometry, shapes such as a circle, triangle, rectangle, square, and so on are discussed. However, in the case of Solid Geometry, the length, perimeter, area, and volume of various geometric figures and shapes are calculated.
A problem of each student while handling the mathematics subject is the Geometry Formulas. They handle the problems of finding out the length, perimeter, area, and volume of various geometric shapes and figures.
Perimeter of a Square = P = 4a,
where a is the length of the sides of a Square
Perimeter of a Rectangle = P = 2(l+b),
where, l = Length ; b = Breadth
Area of a Square = A = where a is the length of the sides of a Square
Area of a Rectangle = A = l×b,
where, l = Length ; b = Breadth
Area of a Triangle = A = ½×b×h,
here, b is the base of the triangle; h is the height of the triangle
Area of a Trapezoid = A = ½×(b1 + b2)×h,
where b1 & b2 are the bases of the Trapezoid; h is the height of the Trapezoid
Area of a Circle =
Circumference of a Circle = A = 2πr
Where, r = Radius of the Circle
Surface Area of a Cube = S =
Where, a is the length of the sides of a cube
Curved surface area of a Cylinder = 2πrh
Total surface area of a Cylinder = 2πr(r + h)
Volume of a Cylinder = V =
Where, r is the radius of the base of the Cylinder;
h is the height of the Cylinder
Curved surface area of a cone = πrl
Total surface area of a cone = πr(r+l) =
Volume of a Cone = V =
Where, r is the radius of the base of the Cone, h is the height of the Cone
Surface Area of a Sphere = S =
Volume of a Sphere = V =
Where, r = Radius of the Sphere
Some geometric formulas are rather complicated and you might hardly ever see them, however, there are some basic formulas which are used in our daily life to calculate the length, space and so on.
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Geometry is that branch of mathematics dealing with shape, size, the relative position of figures, and properties of shapes.It independently occurs in the quantity of early cultures as a practical way of dealing with lengths, area, and volumes.
The geometry can be further classified into two types. These are Plane Geometry and Solid Geometry. In the case of Plane Geometry, shapes such as a circle, triangle, rectangle, square, and so on are discussed. However, in the case of Solid Geometry, the length, perimeter, area, and volume of various geometric figures and shapes are calculated.
A problem of each student while handling the mathematics subject is the Geometry Formulas. They handle the problems of finding out the length, perimeter, area, and volume of various geometric shapes and figures.
Perimeter of a Square = P = 4a,
where a is the length of the sides of a Square
Perimeter of a Rectangle = P = 2(l+b),
where, l = Length ; b = Breadth
Area of a Square = A = where a is the length of the sides of a Square
Area of a Rectangle = A = l×b,
where, l = Length ; b = Breadth
Area of a Triangle = A = ½×b×h,
here, b is the base of the triangle; h is the height of the triangle
Area of a Trapezoid = A = ½×(b1 + b2)×h,
where b1 & b2 are the bases of the Trapezoid; h is the height of the Trapezoid
Area of a Circle =
Circumference of a Circle = A = 2πr
Where, r = Radius of the Circle
Surface Area of a Cube = S =
Where, a is the length of the sides of a cube
Curved surface area of a Cylinder = 2πrh
Total surface area of a Cylinder = 2πr(r + h)
Volume of a Cylinder = V =
Where, r is the radius of the base of the Cylinder;
h is the height of the Cylinder
Curved surface area of a cone = πrl
Total surface area of a cone = πr(r+l) =
Volume of a Cone = V =
Where, r is the radius of the base of the Cone, h is the height of the Cone
Surface Area of a Sphere = S =
Volume of a Sphere = V =
Where, r = Radius of the Sphere
Some geometric formulas are rather complicated and you might hardly ever see them, however, there are some basic formulas which are used in our daily life to calculate the length, space and so on.
Other Related Sections
NCERT Solutions | Sample Papers | CBSE SYLLABUS| Calculators | Converters | Stories For Kids | Poems for Kids| Learning Concepts | Practice Worksheets | Formulas | Blogs | Parent Resource
Admissions Open for
An integral formula provides a method to evaluate the integral of a function, representing the area under the curve of that function or the accumulation of quantities.
Integral tables offer precomputed antiderivatives for various functions, simplifying the process of finding integrals for complex or unfamiliar functions.
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