0
What else can I help you with?
What is the relationship between right triangles and the areas of squares?
A right angle triangle with two side lengths that match that of an equivalent square will have exactly half the area of the square.
Why was the Pythagorean theorem regarded as a statement about areas?
Pythagoras' theorem states that for any right angle triangle the square of its hypotenuse is equal to the squares of its 2 sides:- a2+b2 = c2 whereas a and b are the sides of the triangle with c being its hypotenuse or longest side
How do you find the area of the shaded part of a rectangle that is 12 inches by 9 inches that has a lopsided triangle non shaded in the center?
You either need to find the area of the triangle and subtract it from that of the rectangle OR you find the areas of the bits of the rectangle that are outside the triangle and add them together. Without more details of the triangle, it is not possible to give a more detailed answer.
How much greater is a triangle with a base of 12 in and a height of 17 in than a triangle with a base of 8 in and a height of 15 in?
Comparing the areas: The larger triangle has an areas of 102 sq in the smaller 60 sq in.
How do you work out the area of a 2d shapes?
There are different methods to work out the exact areas for different shapes. These work for regular shapes or ones that can be built up from regular shapes (such as a rectangle with a semicircle sitting on top). It is usually not possible to work out the exact area of an irregular shape but should be possible to estimate areas of any 2-d shape. One method is given below: Mark the shape out on a grid (a sheet of paper with squares marked out on it). Count all squares where more than half the square is inside your 2-d shape = X. Count the number of squares where (about) half is inside your shape = Y. Ignore all squares where less than half is inside your shape. Then X + Y/2 will be a good estimate of the area of your shape. The smaller the squares in the grid, the more accurate the estimate but also, the greater the number of squares that will have to be counted.
What does the Pythagorean theorem tell you about the areas of the square?
The square of the hypotenuse of right triangle is equal to the sum of the squares of the two adjacent sides.
What were the arctic regions?
Those areas bounded by the Artic Circle
What is the relationship between right triangles and the areas of squares?
A right angle triangle with two side lengths that match that of an equivalent square will have exactly half the area of the square.
Can you state the Pythagorean Theorem not just the formula?
The square of the hypoentuse is equal to the sum of the squares of the other two sides.
A rectangle and a triangle have equal areas?
it is possible, if the triangle is bigger than the rectangle, for example the rectangle has a base of 5 and height of 2-- so the area is 10; and then the triangle has a base of 5 and a height of 4-- the area is also 10.
Why was the Pythagorean theorem regarded as a statement about areas?
Pythagoras' theorem states that for any right angle triangle the square of its hypotenuse is equal to the squares of its 2 sides:- a2+b2 = c2 whereas a and b are the sides of the triangle with c being its hypotenuse or longest side
If the perimeters of two squares are in a ratio of 4 to 9 what is the areas of the two squares?
The ratio is 16 to 81.
What does the Pythagorean Theorem state?
The sum of the areas of the two squares on the legs of a triangle (a and b), where the angle between sides a and b is 90 degrees, equals the area of the square on the hypotenuse (c). a2 + b2 = c2
Thomas said that scalene isosceles and right triangle have different areas because they look different marlika disagrees and says that if they have the same base and the same height their areas will?
The area of a triangle is half the base times the height, so obviously the areas will be the same if these figures are identical, but I doubt it is possible to have such correspondence between any two of the triangles you mention! Consider mapping a right triangle to an isosceles - I can't keep the altitude constant.
How do you find the area of the shaded part of a rectangle that is 12 inches by 9 inches that has a lopsided triangle non shaded in the center?
You either need to find the area of the triangle and subtract it from that of the rectangle OR you find the areas of the bits of the rectangle that are outside the triangle and add them together. Without more details of the triangle, it is not possible to give a more detailed answer.
How much greater is a triangle with a base of 12 in and a height of 17 in than a triangle with a base of 8 in and a height of 15 in?
Comparing the areas: The larger triangle has an areas of 102 sq in the smaller 60 sq in.
In what way was pascal's triangle used?
Two major areas where Pascal's Triangle is in Algebra and Probability.
