Mona Gladys
St Joseph's College (St Joseph's College), Bengaluru
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Anamika Mittal
Vellore Institute of Technology (VIT), Bhopal
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11 Other formulas that you can solve using the same Inputs

total surface area of pentagonal pyramid
total surface area of pentagonal pyramid=((5/2)*(Base A)*(Side A))+(sqrt(3)*(Side A)^2) GO
Base a of Trapezoid given side d, base angle and other base
Base A=Base B+Side D*((sin(base angle 1+base angle 2))/sin(base angle 1)) GO
Base a of Trapezoid given side c, base angle and other base
Base A=Base B+Side C*(sin(base angle 1+base angle 2))/sin(base angle 2) GO
Base b of Trapezoid given side d, base angle and other base
Base B=Base A-Side D*(sin(base angle 1+base angle 2))/sin(base angle 1) GO
Base a of Trapezoid given height, base angle and other base
Base A=Base B+Height*(cot(base angle 1)+cot(base angle 2)) GO
Base b of Trapezoid given height, base angle and other base
Base B=Base A-Height*(cot(base angle 1)+cot(base angle 2)) GO
Base a of Trapezoid when midline is given
Base A=(2*Midline of a trapezoid)-Base B GO
Base b of Trapezoid when midline is given
Base B=(2*Midline of a trapezoid)-Base A GO
Area of a Trapezoid
Area=((Base A+Base B)/2)*Height GO
Height of Trapezoid
Height=2*(Area/(Base A+Base B)) GO
Base b of Trapezoid
Base B=2*(Area/Height)-Base A GO

11 Other formulas that calculate the same Output

Midline of a Trapezoid given base a, height and angles at the base
Midline of a trapezoid=Base A-(Height*((cot(base angle 1)+cot(base angle 2))/2)) GO
Midline of a Trapezoid given base b, height and angles at the base
Midline of a trapezoid=Base B+Height*((cot(base angle 1)+cot(base angle 2))/2) GO
Midline of a Trapezoid given diagonals, height and angle A between the diagonals
Midline of a trapezoid=((Diagonal 1*Diagonal 2)/2*Height)*sin(Angle A) GO
Midline of a Trapezoid given diagonals, height and angle B between the diagonals
Midline of a trapezoid=((Diagonal 1*Diagonal 2)/2*Height)*sin(Angle B) GO
Midline of an isosceles trapezoid given base a, height and lateral side
Midline of a trapezoid=Base A-sqrt(Side C^2-Height^2) GO
Midline of an isosceles trapezoid given base b, height and lateral side
Midline of a trapezoid=Base B+sqrt(Side C^2-Height^2) GO
Midline of an isosceles trapezoid given base a, height and angles at the base
Midline of a trapezoid=Base A-Height*cot(Angle A) GO
Midline of an isosceles trapezoid given base b, height and angles at the base
Midline of a trapezoid=Base B+Height*cot(Angle A) GO
Midline of a trapezoid when the length of bases are given
Midline of a trapezoid=(Side A+Side B)/2 GO
Midline of a Trapezoid given bases
Midline of a trapezoid=(Base A+Base B)/2 GO
Midline of a Trapezoid given height and area of a trapezoid
Midline of a trapezoid=Area/Height GO

Midline of an isosceles trapezoid given bases Formula

Midline of a trapezoid=(Base A+Base B)/2
m=(ba+bb)/2
More formulas
Midline of an isosceles trapezoid given base a, height and angles at the base GO
Midline of an isosceles trapezoid given base b, height and angles at the base GO
Midline of an isosceles trapezoid given base a, height and lateral side GO
Midline of an isosceles trapezoid given base b, height and lateral side GO
Midline of an isosceles trapezoid given diagonal, height and angle A between the diagonals GO
Midline of an isosceles trapezoid given diagonal, height and angle B between the diagonals GO
Midline of an isosceles trapezoid given area of a trapezoid and lateral side and angle at the base GO
Midline of an isosceles trapezoid given area of a trapezoid and height GO

what is an isosceles trapezoid?

In Euclidean geometry, an isosceles trapezoid ( isosceles trapezium in British English) is a convex quadrilateral with a line of symmetry bisecting one pair of opposite sides. It is a special case of a trapezoid. Alternatively, it can be defined as a trapezoid in which both legs and both base angles are of the same measure.

How to Calculate Midline of an isosceles trapezoid given bases?

Midline of an isosceles trapezoid given bases calculator uses Midline of a trapezoid=(Base A+Base B)/2 to calculate the Midline of a trapezoid, The Midline of an isosceles trapezoid given bases formula is defined as m=a+b/2 where a, b are bases and m is midline of the trapezoid. Midline of a trapezoid and is denoted by m symbol.

How to calculate Midline of an isosceles trapezoid given bases using this online calculator? To use this online calculator for Midline of an isosceles trapezoid given bases, enter Base A (ba) and Base B (bb) and hit the calculate button. Here is how the Midline of an isosceles trapezoid given bases calculation can be explained with given input values -> 11 = (10+12)/2.

FAQ

What is Midline of an isosceles trapezoid given bases?
The Midline of an isosceles trapezoid given bases formula is defined as m=a+b/2 where a, b are bases and m is midline of the trapezoid and is represented as m=(ba+bb)/2 or Midline of a trapezoid=(Base A+Base B)/2. Base A is the lowest part or edge of something, especially the part on which it rests or is supported and Base B is the lowest part or edge of something, especially the part on which it rests or is supported.
How to calculate Midline of an isosceles trapezoid given bases?
The Midline of an isosceles trapezoid given bases formula is defined as m=a+b/2 where a, b are bases and m is midline of the trapezoid is calculated using Midline of a trapezoid=(Base A+Base B)/2. To calculate Midline of an isosceles trapezoid given bases, you need Base A (ba) and Base B (bb). With our tool, you need to enter the respective value for Base A 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 Midline of a trapezoid?
In this formula, Midline of a trapezoid uses Base A and Base B. We can use 11 other way(s) to calculate the same, which is/are as follows -
  • Midline of a trapezoid=(Side A+Side B)/2
  • Midline of a trapezoid=(Base A+Base B)/2
  • Midline of a trapezoid=Base A-(Height*((cot(base angle 1)+cot(base angle 2))/2))
  • Midline of a trapezoid=Base B+Height*((cot(base angle 1)+cot(base angle 2))/2)
  • Midline of a trapezoid=((Diagonal 1*Diagonal 2)/2*Height)*sin(Angle A)
  • Midline of a trapezoid=((Diagonal 1*Diagonal 2)/2*Height)*sin(Angle B)
  • Midline of a trapezoid=Area/Height
  • Midline of a trapezoid=Base A-Height*cot(Angle A)
  • Midline of a trapezoid=Base B+Height*cot(Angle A)
  • Midline of a trapezoid=Base A-sqrt(Side C^2-Height^2)
  • Midline of a trapezoid=Base B+sqrt(Side C^2-Height^2)
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