Square feet calculator is used to calculating square feet or square footage of an area. It can be used to calculate the square footage of several types of shapes such as square, rectangular, circle, or triangle. Square foot calculator can also calculate the price for the total number of square footage.
The sq ft calculator is easy to use tool for calculating square feet. Students can use it; to solve their geometrical problems, teachers, to check solved problems by students and contractors; to calculate the cost of building and renovation (tiling, flooring, etc.).
Square footage is a representation of a square foot area, which is the measuring unit. An area is the size of a surface, which is two dimensional. The square area is the gap in a set of lines. Such lines should be measured in feet and translated into inches, yards, centimetres, millimetres, and meters if necessary for square footage measurements.
Wondering how to figure square footage manually? You should measure the length and width of the square surface to calculate square footage of an area. The methods can vary with the area's shape.
To measure the square footage of a rectangular room, multiply the length and width of the area. To measure the square footage of a randomly shaped area, such as an L-shaped area, Start by splitting the field into two separate sections, rendering the two sections square or rectangle. Now calculate the total area, measure the area of each section, and add them. Make sure the measurements you took are in square feet (ft^{2}) before measuring the square footage. You will need to translate those measurements into feet if your scales are in another measuring unit, say inches or meters, using the following process.
If the length and width are measured in other than feet, convert them into feet by using the following conversion process.
Don’t worry. Our square footage calculator is always there to make the process simple and smooth.
Square Footage : \(\text{Length [ft]} \times \text{Width [ft]}\)
Square Footage equations for different shapes
Square Footage (ft^{2}): = \(\text{Side Length [ft]}^2\)
Or you can use Advance Square Area Calcularor
Square Footage (ft^{2}): \(\text{Length [ft]} \times \text{Width [ft]}\)
Or use Rectangle Area Calculator.
Inner Area (ft^{2}) \(=\text{Length [ft]} \times \text{Width [ft]}\)
Outer Area (ft^{2}) \(=(\text{Length [ft]} + (2 \times \text{Border Width [ft]})) \times (\text{Width [ft]} + (2 \times \text{Border Width [ft]}))\)
Square Footage (ft^{2})\( = \pi \times \Big(\dfrac{\text{Diameter [ft]}}{2}\Big)^2\)
where: \(pi = 3.14\)
You can use this Cricle Area Calculator for advance calculation.
Outer Diameter (ft^{2}) = \( \text{Inner Diameter [ft]} + (2 \times \text{Border Width [ft]}\)
Outer Area (ft^{2}) = \(\pi \times \Big(\dfrac{\text{Outer Diameter [ft]}}{2}\Big)^2\)
Inner Area (ft^{2}) = \( \pi \times \Big(\dfrac{\text{Inner Diameter}}{2}\Big)^2\)
Total Area (ft^{2}) \( = \text{Outer Area - Inner Area}\)
Square Footage (ft^{2})
\(= \Big(\dfrac{1}{4}\Big) \times \sqrt{ (a+b+c) \times (b+c-a) \times (c+a-b) \times (a+b-c)} \)
or use Triangle Area Calculator.
Square Footage (ft^{2}) = \(\Big(\dfrac{a + b}{2}\Big)\times h\)
or use Trapezoid Area Calculator.
As square footage (sq. ft2) is a standard measuring unit, this calculator is frequently used in our everyday lives. Particularly if you're a lover of DIY projects, a carpenter, or a building contractor. Your work may need landscaping for a garden, roofing shingles, carpeting, wallpaper, tiling, or flooring space. Here are some real-life explanations of how your next idea can use a square footage calculator.
If you have a floor of 20 feet long and 25 feet wide, the square foot calculator can be used to measure the wall. The floor will be 500 square feet.
If the measurement of one tile is 20 square feet, the area of the floor will be divided by 20. A floor with 500 square feet area will take 25 tiles (20 square feet each) to cover the whole floor.
House painter professionals frequently base prices on a property's square footage. It can provide accurate estimates of the amount of paint that is needed even when a person decides to paint his house himself.
The total cost includes more than the amount of paint needed for the preparation, blending, distribution, and cleaning of paint, including the cost of materials such as brushes, turpentine, and any other materials. Such considerations are usually included in addition to labour costs in a quote from a professional painter. The bigger the scale of an item or place, the higher the cost to paint it.
Many products, including wood, laminate, and tile, are widely used for flooring purposes. The cost of flooring can vary considerably depending on material quality and preference. The above calculator can be used to estimate the cost of installing floors.
By building a home and visiting various homes as a guide, a person may gain a better understanding of the square footage that fits with his preferences.
The cost of building a home differs widely based on a number of factors, including construction, the form of structure, roof space, and various other features not necessarily related to the size of a house. The many considerations involved in building a house make it more difficult to estimate the cost per square foot, unlike the cost of installing floors per square foot, which can be measured on the basis of materials, price, and construction expenses. As a result, costs per square foot are often calculated on average and may not be an accurate estimate of costs according to a specific project.
Alternatively, a builder's estimate based on certain criteria might be useful to measure and to divide the calculation by how many square meters the house occupies.
Ft ^{2} = Square feet
Yd ^{2} = Square Yards
In ^{2} = Square Inches
Mm ^{2} = Square Millimeters
Cm ^{2} = Square Centimeters
M ^{2 }= Square Meters
To convert among square feet, square inches, square yards, square centimetres, square millimetres, and square meters, you can utilize the following conversion table.
Square feet to yards | multiply ft^{2} by 0.11111 to get yd^{2} |
Square feet to meters | multiply ft^{2} by 0.092903 to get m^{2} |
Square yards to square feet | multiply yd^{2} by 9 to get ft^{2} |
Square yards to square meters | multiply yd^{2} by 0.836127 to get m^{2} |
Square meter to the square foot | multiply m^{2} by 10.7639 to get ft^{2} |
Square meters to square yards | multiply m^{2} by 1.19599 to get yd^{2} |
Square meters to square millimetres | multiply the m^{2} value by 1000000 to get mm^{2} |
Square meters to square centimetres | multiply the m^{2} value by 10 000 to get cm^{2} |
Square centimetres to square meters | multiply the cm^{2} value by 0.0001 to get mm^{2} |
Square centimetres to square millimetres | multiply the cm^{2} value by 100 to get mm^{2} |
Square millimetres to square centimetres | multiply the mm^{2} value by 0.000001 to get cm^{2} |
Square millimetres to square meters | multiply the mm^{2} value by 1000000 to get m^{2} |
Answer: By Multiplying width [ft] by height [ft] we can find the ft^{2 }of the room.
\(10 \times 10 = 100\) ft^{2}
Answer: By Multiply the width and height of the room.
\( 20 \times 30 = 600\) ft^{2}
Your Review Will Appear Soon.