square
Squared and triangles
The Pythagorean theorem specifically applies to right-angled triangles because it is based on the unique relationship between the lengths of the sides in such triangles. It states that the square of the length of the hypotenuse equals the sum of the squares of the other two sides (a² + b² = c²). In non-right triangles, this relationship does not hold, as the angles and side lengths do not conform to the theorem's criteria. Instead, the Law of Cosines is used for non-right triangles to relate their side lengths and angles.
That is just the shape that they are made in. It makes them unique and slightly different than many other snack chips, and it is easy to hold onto and eat.
The Pythagorean theorem applies specifically to right triangles because it defines a relationship between the lengths of the sides in a triangle where one angle is exactly 90 degrees. In this configuration, the lengths of the two legs (the sides forming the right angle) can be squared and summed to equal the square of the length of the hypotenuse (the side opposite the right angle). For triangles without a right angle, this relationship does not hold, as the properties of triangle geometry change, and the sum of the squares of the sides does not equal the square of the longest side. Thus, the theorem is uniquely suited to right triangles.
Rhombus
when you hold up your left hand in an L shape, it will make an L, but if you do it with your right, it will make a backwards L.
a donut shape will hold the most weight.and also an l shape
To find the number of different isosceles triangles with integer side lengths and a perimeter of 23, we can denote the equal sides as ( a ) and the base as ( b ). The equation for the perimeter gives us ( 2a + b = 23 ), or ( b = 23 - 2a ). For the triangle inequality to hold, ( 2a > b ) must be satisfied, which translates to ( 2a > 23 - 2a ), leading to ( 4a > 23 ) or ( a > 5.75 ). Since ( a ) must be an integer, ( a ) can take values from 6 to 11, giving the valid pairs: (6, 11), (7, 9), (8, 7), (9, 5), (10, 3), and (11, 1). Therefore, there are 6 different isosceles triangles with integer side lengths and a perimeter of 23.
Because triangles distribute the weight to the sides of the bottom of the triangle allowing it to hold more weight than if it were a square
a triangle can distribute force down its sides to suppot weight, this helps it hold its shape. triangles are commonly used in trusses, a type of design commonly used in things like bridges.
On your radio console the bottom right hand corner are two "change" buttons with triangles on the face of each. Hold the Left one down til you see the Hours change, now the right one til the minutes change to your correct time. Hold each for a few seconds and you'll catch on to what is happening.
That's only true if the "legs" are indeed legs, i.e. the triangle is a right triangle, and the legsinclude a 90-degree angle.