6 cm
Each side of the trapezoid has a right angle triangle with a base of 6 cm.
Using trigonometry and the tangent ratio:
tan = opp/adj and when rearranged: tan*adj = opp (the height)
tan(45)*6 = 6 cm
An isosceles trapezoid can have either two acute angles or two obtuse angles, depending on its specific dimensions. If the non-parallel sides are longer than the height, the trapezoid will have two acute angles. Conversely, if the non-parallel sides are shorter, it will have two obtuse angles. Therefore, an isosceles trapezoid can have zero, two, or four acute angles, depending on its configuration.
A trapezoid is a polygon. Therefore, a trapezoid has no height
A trapezoid is a 4 sided quadrilateral It has 1 pair of opposite parallel sides of different lengths It has 2 diagonals It has 4 interior angles that add up to 360 degrees It has a perimeter which is the sum of its 4 sides It has an area which is: 0.5*(sum of its parallel sides)*height It will tessellate
Yes, a square can fit inside a trapezoid, but it depends on the dimensions and angles of the trapezoid. If the trapezoid has sufficient height and the lengths of its bases are appropriate, a square can be inscribed within it. However, there are trapezoids where a square cannot fit due to their shape and size constraints.
Height of Pentagon = SideLength * (cos(18) + sin(36))with angles measured in degrees
Trapezoids do not have right angles. You probably thinking of a polygon or quadralateral.
An isosceles trapezoid can have either two acute angles or two obtuse angles, depending on its specific dimensions. If the non-parallel sides are longer than the height, the trapezoid will have two acute angles. Conversely, if the non-parallel sides are shorter, it will have two obtuse angles. Therefore, an isosceles trapezoid can have zero, two, or four acute angles, depending on its configuration.
A trapezoid is a polygon. Therefore, a trapezoid has no height
Area: 0.5*(15+3.75)*height = 140.625 sq cm Height: (2*140.625)/18,75 = 15 cm The trapezoid will have 2 right angles each side with bases of (15-3.75)/2 = 5.625 and using the tangent ratio as follows:- arc tan(15/5.625) = 69.44 degrees rounded to two decimal places Its equal base angles are: 69.44, 69.44, 110.56 and 110.56 degrees Check: 69.44+69.44+110.56+110.56 = 360 degrees
A trapezoid is a 4 sided quadrilateral It has 1 pair of opposite parallel sides of different lengths It has 2 diagonals It has 4 interior angles that add up to 360 degrees It has a perimeter which is the sum of its 4 sides It has an area which is: 0.5*(sum of its parallel sides)*height It will tessellate
Yes, a square can fit inside a trapezoid, but it depends on the dimensions and angles of the trapezoid. If the trapezoid has sufficient height and the lengths of its bases are appropriate, a square can be inscribed within it. However, there are trapezoids where a square cannot fit due to their shape and size constraints.
Area: 0.5*(7.35+3.44)*height = 53.95 sq cm Height: (2*53.95)/(7.35+3.44) = 10 cm The isosceles trapezoid will have right angle triangles at each side with a base of (7.35-3.44)/2 = 1.955 cm and to find the angles use the tangent ratio as follows:- Tangent^-1(10/1.955) = 79 degrees rounded Base angles are equal and so therefore angles are: 79, 79, 101 and 101 degrees
Area: 0.5*(3.99+6.01)*height = 78.25 sq cm Height: (2*78.75)/10 = 15.65 cm The trapezoid will have 2 right angle triangles each side with bases of (6.01-3.99)2 = 1.01 cm and using the tangent ratio as follows:- Tangent^-1(15.65/1.01) = 86 degrees rounded Base angles are equal therefore the angles are: 86, 86, 94 and 94 degrees
Height of Pentagon = SideLength * (cos(18) + sin(36))with angles measured in degrees
-- each has 4 sides -- each has 4 interior angles -- sum of interior angles of each is 360 degrees -- each is a plane figure -- area of each is (1/2) x (height) x (sum of the lengths of the 2 bases)
A trapezoid is a four-sided polygon (quadrilateral) with at least one pair of parallel sides, known as the bases. The non-parallel sides are called the legs, and they can be of different lengths. Additionally, the angles adjacent to each base are supplementary, meaning they add up to 180 degrees. Lastly, the area of a trapezoid can be calculated using the formula: Area = (1/2) × (Base1 + Base2) × height.
It is a 4 sided quadrilateral Its base angles are equal in size It has 2 equal acute and 2 equal obtuse angles Its 4 angles add up to 360 degrees It has a pair of parallel sides of different lengths It has 1 line of symmetry Its perimeter is the sum of its 4 sides Its area is 0.5*(sum of parallel sides)*height