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Q: A side of math where can you find the golden ratio?

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The ratio of the shorter side of the rectangle to the longer side is the same as the ratio of the longer side to the sum of the two sides. And that ratio is the Golden section.

A golden rectangle is a rectangle where the ratio of the length of the short side to the length of the long side is proportional to the ratio of the length of the long side to the length of the short side plus the length of the long side. It is said to have the "most pleasing" shape or proportion of any rectangle. The math is like this, with the short side = s and the long side = l : s/l = l/s+l Links can be found below to check facts and learn more. In ratio terms, the Golden Rectangle has a width/height ratio of 1.618/1.

You read about all the math related aspects of the golden ratio, and now you want to see it applied to real life, right? Well, you already know about various ways the golden ratio appears in real life, and you probably haven't even thought about it at all! ---- One of the first peoples to use the golden ratio in their art, architecture, and other aspects of daily life was the Egyptians. They called the golden ratio the "sacred ratio" and used it in their hieroglyphics and pyramids, as well as other monuments to the dead. ---- The sides of the Egyptian pyramids were golden triangles. Additionally, the three-four-five triangle is a golden ratio between the five unit side and the three unit side. The Egyptians considered this kind of right triangle extremely important and used it also in the pyramids. ---- ---- The Egyptian hieroglyphics also contained many proportions based on the golden ratio. The letter h, for example, is the golden spiral. Additionally, p and sh are created using golden rectangles ---- However, the use and occurance of the Golden Ratio in aesthetics doesn't end with the ancient Egyptians. It was used by the Pythagoreans, Greeks, Romans, and artists during the Renaissance. ---- The frequent appearance of the Golden Ratio in the arts over thousands of years presents us with an interesting question: Do we surround ourselves with the Golden Ratio because we find it aesthetically pleasing, or do we find it aesthetically pleasing because we are surrounded by it?In the 1930's, New York's Pratt Institute laid out rectangular frames of different proportions, and asked several hundred art students to choose which they found most pleasing. The winner? The one with Golden Ratio proportions.

36 degrees exactly. (It's 1/5 of 180.) Golden triangles (i.e., isosceles with side-to-base ratio of phi = golden ratio) are found in pentagrams.

The Golden Rectangle is a geometrical figure whose side lengths are in the golden ratio. It can be made with only a compass and a straight edge.

Golden ratio can be traced back to as early as 2500 BC. The Great Pyramid of Giza is an example of the golden ratio. the side is 612.01. and the half of the base is 377.9. 612.01/ 377.9= 1.61950... its approximately the measurement of the golden ratio. Another example is the Parthenon.

There are both golden triangles and golden rectangles. In order to be considered golden the ratio must be the same as the sum of the longest side to the other two sides.

What you do to one side of the equation, you must do to the other

Exactly like with a rectangle. Divide the longer side by the shorter side and the ratio will be x : 1

In order to find their ratio, we need to know the two lengths.

I'm guessing that you are talking about a simple transformer... So .... aply a AC vlotage on the primary side and measure the voltage on the secondary side and do the math. ( primary / secondary voltage = truns ratio to one) That's the simple answer

No; the tangent ratio only deals with the lengths of the opposite side and adjacent side. You can square the two sides and add them together, then find the square root of the sum to find the length of the hypotenuse.

You divide the length of the shortest side by the length of the longest side.

To make it a golden rectangle the sides should be in 1:0.618 ratio. Lets say your width is made of a + b. a and b are in golden ratio. THis gives a + b = 3.5 <---- equ 1 b = .618 a (because they are in golden ratio) substitute to equ 1 1.618a = 3.5 a = 3.5/1.618 = 2.163 b = 1.336 now you can construct your sides with a = 2.163 to have a golden rectangle

If you are trying to find the ratio of the lengths of two similar rectangles, divide the length of one side of one rectangle by the corresponding side length of the other rectangle. To find the ratio between their volumes, divide the volume of one rectangle by the volume the other rectangle. To find volume, multiply the width of the rectangle by the length of the rectangle.

25*2-1=49

The scale factor is the ratio of any side of the image and the corresponding side of the original figure.

There are several reasons. Two of them are:1. It is said to be aesthetically pleasing.2. It allows standard sizes of paper, such as A0, A1, A2, A3, A4, A5 etc and the B0, B1, etc where each size shares the measure for one side with its neighbour, and its other side is half that of its left neighbour and double that of the one to its right. The ratio of the two sides of any one of these sheets of paper is the Golden Ratio.

Slope is the rise over the run, the distance up and down, divided by the distance side to side. aka y=mx+b We find math slope using some particular slope formula. by the help of this formula we can find math solutions.

Divide the length of one side by the length of an adjacent side.

You divide the length of one adjacent side by the length of the other adjacent side.

Add the length of every side together..

Divide the length of a side of one triangle by the length of the corresponding side of the other triangle.

In open circuit, find the ratio of voltages across the slip rings in rotor side to the applied stator voltage.

They are in the same proportion as the sines of the angles that are opposite them.