Given a square with area (A) of 6
Calculate the side and Perimeter and Diagonal.
Calculate Area (A):
A = s2
Take the square root of both sides
s = √A
s = √6
s = 2.4494897427832
Calculate Perimeter (P):
P = 4s
P = 4 * 2.4494897427832
P = 9.7979589711327
Calculate the Diagonal (d)
d = √2s
d = √2(2.4494897427832)
d = 1.4142135623731 x 2.4494897427832
d = 3.4641016151378
Other Properties:
Sides = 4
Faces = 1
Edges = 4
Vertices = 4
Final Answers
A = 6
s = 2.4494897427832
P = 9.7979589711327
d = 3.4641016151378
Sides = 4
Faces = 1
Edges = 4
Vertices = 4
s = 2.4494897427832
P = 9.7979589711327
d = 3.4641016151378
Sides = 4
Faces = 1
Edges = 4
Vertices = 4
Common Core State Standards In This Lesson
3.MD.C.5.A
What is the Answer?
A = 6
s = 2.4494897427832
P = 9.7979589711327
d = 3.4641016151378
Sides = 4
Faces = 1
Edges = 4
Vertices = 4
s = 2.4494897427832
P = 9.7979589711327
d = 3.4641016151378
Sides = 4
Faces = 1
Edges = 4
Vertices = 4
How does the Squares Calculator work?
Free Squares Calculator - Solve for Area of a square, Perimeter of a square, side of a square, diagonal of a square.
This calculator has 1 input.
This calculator has 1 input.
What 3 formulas are used for the Squares Calculator?
Area (A) = s^2
Perimeter (P) = 4s
Diagonal (d) = s√2
Perimeter (P) = 4s
Diagonal (d) = s√2
What 6 concepts are covered in the Squares Calculator?
- area
- Number of square units covering the shape
- diagonal
- line segment that goes from one corner to another, but is not an edge
- perimeter
- The distance around a shape or object
- side
- line segment joining two vertices in a polygon also known as an edge
- square
- a plane figure (regular quadrilateral) with four equal straight sides and four right angles
- squares
