0
Given that the angles in a triangle will always add up to 180°, we can say:
a + (a - 14°) + (a - 14° - 4°) = 180°
where "a" represents the largest angle.
∴ 3a - 32° = 180°
∴ 3a = 212°
∴ a = 70 2/3
The other two angles can be calculated by subtracting 14 and 4 degrees, giving us 70 and two thirds, 56 and two thirds, and 52 and two thirds.
What else can I help you with?
What is the smallest angle through which you can rotate a regular hexagon onto itself?
60 degrees. You find this by taking 360 and dividing by the total sides (6) which leaves you with the degrees of the exterior angles, this exterior angle is how little you can rotate any polygon for that matter.
Will a triangle tessellate?
No, a triangle will not tessellate by itself. In order for a shape to tessellate, it must be able to fit together with copies of itself without any gaps or overlaps. Triangles have angles that add up to 180 degrees, which does not allow them to fit together seamlessly to create a tessellation. Shapes like squares, hexagons, and equilateral triangles can tessellate because their angles allow them to fit together perfectly.
How many sides does a square triangle have?
A square triangle, also known as a right triangle, has three sides, just like any other triangle. The term "square" in this context refers to one of the angles being a right angle, not the shape of the triangle itself. So, a square triangle has two legs and a hypotenuse, totaling three sides.
Will a regular isosceles triangle tessellate?
No, a regular isosceles triangle will not tessellate. In order for a shape to tessellate, it must be able to fit together with copies of itself without any gaps or overlaps. Regular isosceles triangles have angles of 90, 45, and 45 degrees, which do not allow for a repeating pattern that covers a plane without any spaces. Regular polygons that tessellate include equilateral triangles, squares, and hexagons.
An equilateral triangle surrounds a circle of radius 10 cm and is itself surrounded by a larger circle Find the radius of the bigger circle?
Make a sketch of the situation. From a corner of the equilateral triangle draw a radius of the large circle, and from an adjacent side draw a radius of the smaller circle. You should have formed a small right-angled triangle with a known side of 10cm. and known angles of 30o, 60o and 90o. (The interior angles of an equilateral triangle are each 60o.) The hypotenuse is the unknown radius of the larger circle. But since cos 60 = 0.5, it is evident that the hypotenuse is 20cm. long.
Why can a triangle have three acute angles?
A triangle can only have 3 acute angles because the triangle itself only measures to about 180 degrees. When you seperate the lines that make up the triange, you will notice that it does not pass 90 degrees. Anything below 90 degress, is understood as acute angles. Hope this helps! :)
What is the degrees of an isosceles?
in an isosceles triangle all of the angles add up to 180 degrees as all triangles do but there is no specific degrees for a isosceles triangle it all depends on the steepness of your lines both angles at the bottom of the triangle are the same so you only need to know one angle to work out the rest eg an isosles triangle is shown to you and the peak of the triangle is 80 degrees (the one that id by itself, not the same as another in the triangle) as yoou know all angles add up to 180 degrees, so you know the other two angles, combined add up to 100 degrees, this divided by 2 equals is 50, so you know that the two bottom Angles are 50 degrees each! :) also just to remind you- equilatiral- all lines the same length, all angles 60 degrees scalene- all line lenths are differen right angletriangle- a triangle wic contains a right angle in it (which is always opposite to the hypotenuse - longest line of the triangle) and isosceles which you already know has two lines, and two angles of the same legnth!! I really hope this helps!! :D
What is the minimum number of degrees that an equilateral triangle can be rotated before it carries onto itself?
The minimum number of degrees that an equilateral triangle can be rotated before it carries onto itself is 60 degrees bout its vertical axis.
Can two angles of a right triangle be complementary?
The two angles, other than the right angle itself, MUST be complementary.
What is the smallest angle through which you can rotate a regular hexagon onto itself?
60 degrees. You find this by taking 360 and dividing by the total sides (6) which leaves you with the degrees of the exterior angles, this exterior angle is how little you can rotate any polygon for that matter.
What is the smallest turn that will rotate a regular hexagon onto itself?
60 degrees
What are the Steps to map a triangle back on itself In geometry?
Rotate it through 360 degrees.
Will a triangle tessellate?
No, a triangle will not tessellate by itself. In order for a shape to tessellate, it must be able to fit together with copies of itself without any gaps or overlaps. Triangles have angles that add up to 180 degrees, which does not allow them to fit together seamlessly to create a tessellation. Shapes like squares, hexagons, and equilateral triangles can tessellate because their angles allow them to fit together perfectly.
Are reference angles and radians the same?
No. A radian is a measure of an angle, it is not, itself, an angle. Degrees and radians are measures of angles and the two measures are related by the following conversion: 180 degrees = pi radians
What are at least ten features regarding the properties of the triangle?
1. It has 3 sides 2. It can be a regular or an irregular polygon 3. It can be an equilateral triangle 4. It can be an isosceles triangle 5. It can be a right angle triangle 6. It can be an obtuse triangle 7. It can be a scalene triangle 8. It has 3 interior angles that add up to 180 degrees 9. It has 3 exterior angles that add up to 360 degrees 10. It has a perimeter which is the sum if its 3 sides 11. It has an area of 0.5*base*altitude 12. It has no diagonals 13. It can be the base of a pyramid 14. It has unlimited numbers within the circle 15. It can be proud of itself because all other polygons are derived from it
What is the minimum number of degrees that a regular hexagon cannot be rotated before it carries onto itself?
The smallest possible value above 0 degrees.
Can a regular hexagon tessellate the plane by itself?
Yes because each interior angle is 120 degrees and angles around a point add up to 360 degrees
