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Perimeter of Crossed Rectangle Solution

STEP 0: Pre-Calculation Summary
Formula Used
perimeter = (2*Base Length)+(4*Leg of crossed rectangle)
P = (2*Tb)+(4*l)
This formula uses 2 Variables
Variables Used
Base Length - Base Length in SCS Triangular Unit Hydrograph is a popular method used in watershed development activities, especially in small watersheds. (Measured in Meter)
Leg of crossed rectangle - Leg of crossed rectangle is the length of self intersecting side of rectangle. (Measured in Meter)
STEP 1: Convert Input(s) to Base Unit
Base Length: 10 Meter --> 10 Meter No Conversion Required
Leg of crossed rectangle: 10 Meter --> 10 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
P = (2*Tb)+(4*l) --> (2*10)+(4*10)
Evaluating ... ...
P = 60
STEP 3: Convert Result to Output's Unit
60 Meter --> No Conversion Required
FINAL ANSWER
60 Meter <-- Perimeter
(Calculation completed in 00.016 seconds)

10+ Crossed Rectangle Calculators

Apex angle of Crossed Rectangle
angle = arccos(((2*Leg of crossed rectangle^2)-Base Length^2)/(2*Leg of crossed rectangle^2)) Go
Rectangle side of Crossed Rectangle
side = sqrt((4*Leg of crossed rectangle^2)-Base Length^2) Go
Base length of Crossed Rectangle
base_length = sqrt((4*Leg of crossed rectangle^2)-Side^2) Go
Leg length of Crossed Rectangle
leg_of_crossed_rectangle = sqrt(Base Length^2+Side^2)/2 Go
Perimeter of Crossed Rectangle
perimeter = (2*Base Length)+(4*Leg of crossed rectangle) Go
Base length of Crossed Rectangle given perimeter
base_length = (Perimeter-4*Leg of crossed rectangle)/2 Go
Leg length of Crossed Rectangle given perimeter
leg_of_crossed_rectangle = (Perimeter-2*Base Length)/4 Go
Area of Crossed Rectangle
area = (Base Length*Side)/2 Go
Intersection angle of Crossed Rectangle
angle_a = pi-Angle Go
Base angle of Crossed Rectangle
angle_b = Angle/2 Go

Perimeter of Crossed Rectangle Formula

perimeter = (2*Base Length)+(4*Leg of crossed rectangle)
P = (2*Tb)+(4*l)

What is a crossed rectangle?

A crossed rectangle is a crossed (self-intersecting) quadrilateral which consists of two opposite sides of a rectangle along with the two diagonals (therefore only two sides are parallel). It is a special case of an antiparallelogram, and its angles are not right angles and not all equal, though opposite angles are equal.

How to Calculate Perimeter of Crossed Rectangle?

Perimeter of Crossed Rectangle calculator uses perimeter = (2*Base Length)+(4*Leg of crossed rectangle) to calculate the Perimeter, The Perimeter of crossed rectangle formula is defined as addition of sides of crossed rectangle. Perimeter and is denoted by P symbol.

How to calculate Perimeter of Crossed Rectangle using this online calculator? To use this online calculator for Perimeter of Crossed Rectangle, enter Base Length (Tb) & Leg of crossed rectangle (l) and hit the calculate button. Here is how the Perimeter of Crossed Rectangle calculation can be explained with given input values -> 40.02 = (2*0.01)+(4*10).

FAQ

What is Perimeter of Crossed Rectangle?
The Perimeter of crossed rectangle formula is defined as addition of sides of crossed rectangle and is represented as P = (2*Tb)+(4*l) or perimeter = (2*Base Length)+(4*Leg of crossed rectangle). Base Length in SCS Triangular Unit Hydrograph is a popular method used in watershed development activities, especially in small watersheds & Leg of crossed rectangle is the length of self intersecting side of rectangle.
How to calculate Perimeter of Crossed Rectangle?
The Perimeter of crossed rectangle formula is defined as addition of sides of crossed rectangle is calculated using perimeter = (2*Base Length)+(4*Leg of crossed rectangle). To calculate Perimeter of Crossed Rectangle, you need Base Length (Tb) & Leg of crossed rectangle (l). With our tool, you need to enter the respective value for Base Length & Leg of crossed rectangle and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Perimeter?
In this formula, Perimeter uses Base Length & Leg of crossed rectangle. We can use 10 other way(s) to calculate the same, which is/are as follows -
  • leg_of_crossed_rectangle = sqrt(Base Length^2+Side^2)/2
  • base_length = sqrt((4*Leg of crossed rectangle^2)-Side^2)
  • side = sqrt((4*Leg of crossed rectangle^2)-Base Length^2)
  • angle = arccos(((2*Leg of crossed rectangle^2)-Base Length^2)/(2*Leg of crossed rectangle^2))
  • angle_a = pi-Angle
  • angle_b = Angle/2
  • perimeter = (2*Base Length)+(4*Leg of crossed rectangle)
  • base_length = (Perimeter-4*Leg of crossed rectangle)/2
  • leg_of_crossed_rectangle = (Perimeter-2*Base Length)/4
  • area = (Base Length*Side)/2
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