Let's talk about what information you can give me 🕵️

Calculate Area of triangle by using:

Base & Height
Side Lengths
One Side of an Equilateral Triangle
Trigonometry

Enter the Base and Height

1^st =

2^nd =

Formula Used=> Area = 1/2 x Base x Height

Enter the three sides

1^st =

2^nd =

3^rd =

Formula Used=> Heron's Formula, s(semiperimeter) = 1/2 (sum of three sides[a,b,c])
=> Area²= s(s-a)(s-b)(s-c)

Enter the length of the side of the equilateral triangle

Side Length =

Formula Used=> Area = side² (√3/4)

Enter two adjacent sides and the included angle

Trivia: Adjacent sides are two sides of a triangle that meet at a vertex. The included angle is the angle between these two sides.

1^st side =

2^nd side =

Angle =

Formula Used=> Area = product of adjacent sides x sin (angle)

Let's talk about what information you can give me 🕵️

Calculate Area of triangle by using:

Enter the Base and Height

1st =

2nd =

Formula Used=> Area = 1/2 x Base x Height

Enter the three sides

1st =

2nd =

3rd =

Formula Used=> Heron's Formula, s(semiperimeter) = 1/2 (sum of three sides[a,b,c]) => Area2= s(s-a)(s-b)(s-c)

Enter the length of the side of the equilateral triangle

Side Length =

Formula Used=> Area = side2 (√3/4)

Enter two adjacent sides and the included angle

Trivia: Adjacent sides are two sides of a triangle that meet at a vertex. The included angle is the angle between these two sides.

1st side =

2nd side =

Angle =

Formula Used=> Area = product of adjacent sides x sin (angle)

1^st =

2^nd =

1^st =

2^nd =

3^rd =

Formula Used=> Heron's Formula, s(semiperimeter) = 1/2 (sum of three sides[a,b,c])
=> Area²= s(s-a)(s-b)(s-c)

Formula Used=> Area = side² (√3/4)

1^st side =

2^nd side =