Mona Gladys
St Joseph's College (St Joseph's College), Bengaluru
Mona Gladys has created this Calculator and 400+ more calculators!
Nishan Poojary
Shri Madhwa Vadiraja Institute of Technology and Management (SMVITM), Udupi
Nishan Poojary has verified this Calculator and 100+ more calculators!

11 Other formulas that you can solve using the same Inputs

Radius of Inscribed Circle
Radius Of Inscribed Circle=sqrt((Semiperimeter Of Triangle -Side A)*(Semiperimeter Of Triangle -Side B)*(Semiperimeter Of Triangle -Side C)/Semiperimeter Of Triangle ) GO
Area of Triangle when semiperimeter is given
Area Of Triangle=sqrt(Semiperimeter Of Triangle *(Semiperimeter Of Triangle -Side A)*(Semiperimeter Of Triangle -Side B)*(Semiperimeter Of Triangle -Side C)) GO
Area of a Triangle when sides are given
Area=sqrt((Side A+Side B+Side C)*(Side B+Side C-Side A)*(Side A-Side B+Side C)*(Side A+Side B-Side C))/4 GO
Diagonal 1 of a trapezoid
Diagonal 1=sqrt(Side A^2*Side B-Side A*Side B^2-Side B*Side C^2+Side A*Side D^2)/sqrt(Side A-Side B) GO
Radius of circumscribed circle
Radius Of Circumscribed Circle=(Side A*Side B*Side C)/(4*Area Of Triangle) GO
Side a of a triangle
Side A=sqrt((Side B)^2+(Side C)^2-2*Side B*Side C*cos(Angle A)) GO
side b of a triangle
Side B=sqrt(Side A^2+Side C^2-2*Side A*Side C*cos(Angle B)) GO
Perimeter of Triangle
Perimeter Of Triangle=Side A+Side B+Side C GO
Perimeter of a trapezoid
Perimeter=Side A+Side B+Side C+Side D GO
Perimeter Of Parallelepiped
Perimeter=4*Side A+4*Side B+4*Side C GO
Area of a Trapezoid
Area=((Base A+Base B)/2)*Height GO

11 Other formulas that calculate the same Output

Diagonal 1 of a trapezoid
Diagonal 1=sqrt(Side A^2*Side B-Side A*Side B^2-Side B*Side C^2+Side A*Side D^2)/sqrt(Side A-Side B) GO
Diagonal d1 of Trapezoid given all four sides
Diagonal 1=sqrt((Side D)^2+(Base A*Base B)-(Base A*((Side D)^2-(Side C)^2)/(Base A-Base B))) GO
Diagonal d1 of Trapezoid given base angles and sides
Diagonal 1=sqrt((Base A)^2+(Side D)^2-(2*Base A*Side D*cos(base angle 2))) GO
Diagonal d1 of Trapezoid given height, bases and lateral sides
Diagonal 1=sqrt((Base A)^2+(Side D)^2-(2*Base A)*sqrt(Side D^2-Height^2)) GO
Diagonal of the parallelogram when sides and cosine β are given
Diagonal 1=sqrt((Side A)^2+(Side B)^2-2*Side A*Side B*cos(Theta)) GO
Diagonal d1 of Trapezoid given height, angles at the base and sides
Diagonal 1=sqrt(Height^2+(Base A-Height*cot(base angle 2))^2) GO
Diagonal d1 of Trapezoid given height, angles at base and base b
Diagonal 1=sqrt(Height^2+(Base B+Height*cot(base angle 1))^2) GO
Diagonal of a rhombus when other diagonal and half-angle are given
Diagonal 1=Diagonal 2*tan(Half angle between sides) GO
Diagonal of a Parallelogram (Diagonal 1)
Diagonal 1=sqrt(2*Side A^2+2*Side B^2-Diagonal 2^2) GO
Diagonal of a rhombus when side and other diagonal are given
Diagonal 1=sqrt(4*Side^2-Diagonal 2^2) GO
Diagonal of a rhombus when area and other diagonal are given
Diagonal 1=(2*Area)/Diagonal 2 GO

Diagonal of right trapezoid given lateral side and base b Formula

Diagonal 1=sqrt(Side C^2+Base B^2)
d1=sqrt(c^2+bb^2)
More formulas
Side of a trapezoid given middle line and base a GO
Side of a trapezoid given middle line and base b GO
Side of a right trapezoid given lateral side d, base b and angle at base GO
Side of a right trapezoid given lateral side d, base a and angle at base GO
Side of a right trapezoid given lateral side c, base b and angle at base GO
Side of a right trapezoid given lateral side c, base a and angle at base GO
side of a right trapezoid given lateral side c, d and base b GO
Side of a right trapezoid given lateral side c, d and base a GO
Side a of a right trapezoid diagonals, lateral side (height) and angle between the diagonals GO
Side b of a right trapezoid diagonals, lateral side (height) and angle between the diagonals GO
Side a of a right trapezoid given area of a trapezoid, lateral side (height) and base b GO
Side b of a right trapezoid given area of a trapezoid, lateral side (height) and base a GO
Diagonal of right trapezoid given lateral side and base a GO
Diagonal of right trapezoid given height and base a GO
Diagonal of right trapezoid given height and base b GO
Lateral side(height) of right trapezoid given bases and other side GO
Lateral side(height0 of right trapezoid given base and angle at base GO
Lateral side(height) of right trapezoid given angle at base and other side GO
Lateral side(height) of right trapezoid given diagonals, bases and angle A between diagonals GO
Lateral side(height) of right trapezoid given diagonals, bases and angle B between diagonals GO
Lateral side(height) of right trapezoid given area and midline GO
Lateral side(height) of right trapezoid given area and bases GO
Lateral side d of right trapezoid given bases and other side GO
Lateral side d of right trapezoid given bases and angle at base GO
Lateral side d of right trapezoid given angle at base and other side GO
Lateral side d of right trapezoid given angle at base and height GO
Lateral side d of right trapezoid given area, midline and angle at base GO
Lateral side d of right trapezoid given area, bases and angle at base GO
Midline of right trapezoid given bases GO
Midline of right trapezoid given base a, height and angle at base GO
Midline of right trapezoid given base b, height and angle at base GO
Midline of right trapezoid given base a, lateral side d and angle at base GO
Midline of right trapezoid given base b, lateral side d and angle at base GO
Midline of right trapezoid given base a and lateral sides GO
Midline of right trapezoid given base b and lateral sides GO
Midline of right trapezoid given diagonals, height and angle A between diagonals GO
Midline of right trapezoid given diagonals, height and angle B between diagonals GO
Midline of right trapezoid given height and area GO

what is a right trapezoid?

A right trapezoid (also called right-angled trapezoid) has two adjacent right angles. Right trapezoids are used in the trapezoidal rule for estimating areas under a curve. An acute trapezoid has two adjacent acute angles on its longer base edge, while an obtuse trapezoid has one acute and one obtuse angle on each base.

How to Calculate Diagonal of right trapezoid given lateral side and base b?

Diagonal of right trapezoid given lateral side and base b calculator uses Diagonal 1=sqrt(Side C^2+Base B^2) to calculate the Diagonal 1, The Diagonal of right trapezoid given lateral side and base b formula is defined as d1=sqrt(c^2+b^2) where b is base and c is lateral side of the trapezoid. Diagonal 1 and is denoted by d1 symbol.

How to calculate Diagonal of right trapezoid given lateral side and base b using this online calculator? To use this online calculator for Diagonal of right trapezoid given lateral side and base b, enter Side C (c) and Base B (bb) and hit the calculate button. Here is how the Diagonal of right trapezoid given lateral side and base b calculation can be explained with given input values -> 12.64911 = sqrt(4^2+12^2).

FAQ

What is Diagonal of right trapezoid given lateral side and base b?
The Diagonal of right trapezoid given lateral side and base b formula is defined as d1=sqrt(c^2+b^2) where b is base and c is lateral side of the trapezoid and is represented as d1=sqrt(c^2+bb^2) or Diagonal 1=sqrt(Side C^2+Base B^2). Side C is an upright or sloping surface of a structure or object that is not the top or bottom and generally not the front or back and Base B is the lowest part or edge of something, especially the part on which it rests or is supported.
How to calculate Diagonal of right trapezoid given lateral side and base b?
The Diagonal of right trapezoid given lateral side and base b formula is defined as d1=sqrt(c^2+b^2) where b is base and c is lateral side of the trapezoid is calculated using Diagonal 1=sqrt(Side C^2+Base B^2). To calculate Diagonal of right trapezoid given lateral side and base b, you need Side C (c) and Base B (bb). With our tool, you need to enter the respective value for Side C and Base B 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 Diagonal 1?
In this formula, Diagonal 1 uses Side C and Base B. We can use 11 other way(s) to calculate the same, which is/are as follows -
  • Diagonal 1=sqrt(2*Side A^2+2*Side B^2-Diagonal 2^2)
  • Diagonal 1=sqrt(4*Side^2-Diagonal 2^2)
  • Diagonal 1=(2*Area)/Diagonal 2
  • Diagonal 1=Diagonal 2*tan(Half angle between sides)
  • Diagonal 1=sqrt((Side A)^2+(Side B)^2-2*Side A*Side B*cos(Theta))
  • Diagonal 1=sqrt(Side A^2*Side B-Side A*Side B^2-Side B*Side C^2+Side A*Side D^2)/sqrt(Side A-Side B)
  • Diagonal 1=sqrt((Base A)^2+(Side D)^2-(2*Base A*Side D*cos(base angle 2)))
  • Diagonal 1=sqrt((Side D)^2+(Base A*Base B)-(Base A*((Side D)^2-(Side C)^2)/(Base A-Base B)))
  • Diagonal 1=sqrt(Height^2+(Base A-Height*cot(base angle 2))^2)
  • Diagonal 1=sqrt(Height^2+(Base B+Height*cot(base angle 1))^2)
  • Diagonal 1=sqrt((Base A)^2+(Side D)^2-(2*Base A)*sqrt(Side D^2-Height^2))
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