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Similar Triangles can be applicable to numerous daily uses such as in bridges, gps, the math behind photography, or simply in a rubix triangle.
Similarity is an important topic for scientists as they can identify and solve experiments and measurements simply by knowing the similarity between triangles. One example would be mapping a new part of our galaxy with the help of constellations and known mapped areas that could somewhat form similar triangles.

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The height of any object, like a building, can be calculated by comparing the height and it's shadow. This will use similar triangles.
Similar triangles can also be used by architects and engineers since they create blueprints and use scale modeling.

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Scale City | Similar Figures in the Real WorldScale City | Similar Figures in the Real Worldhttps://www.pbslearningmedia.org/resource/mket-math-rp-slugger/similar-figures-in-the-real-world/#.WRNVwoVOLIUThere is a video inside the website talks abut the Louisville Slugger Museum and Factory, home to the world’s largest bat.  the largest bat and the standard- size bat is one of the example

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Scale City | Similar Figures in the Real WorldScale City | Similar Figures in the Real Worldhttps://www.pbslearningmedia.org/resource/mket-math-rp-slugger/similar-figures-in-the-real-world/#.WRNVwoVOLIUThere is a video inside the website talks abut the Louisville Slugger Museum and Factory, home to the world’s largest bat.  the largest bat and the standard- size bat is one of the example

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There are many examples of similar triangles in real life. One in particular is when the wright brother used similar triangles to plan out the landing of the first airplane.

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You can use similar triangles for a variety of things. You can use it to find an objects shadow or you can use it to get an objects height. You can also use this method to find the height of a ramp. You can also use triangles for engineering, architecture, and useful in heights.

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Similar triangles

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Similar triangles can be used for many different things.  It can be used to stabilize a bridge. It is used in aerial photography to see the distance from the sky to the ground. It is used in construction to measure out the room and scale size. It is used in light beams to see the distance from light to the target. The Wright Brothers used similar triangles to prepare their landing.

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on a synoptic chart are the lines, triangles and semi-circles representing 'fronts'. A warm front is shown with a red line and red semi-circles and a cold front with a blue line and blue triangles. The way in which the semi-circles or triangles point shows the direction in which the front is moving.  Cold fronts tend to move faster than warm fronts and over time they can catch up with each other and create an 'occluded' front. This is shown as a purple line with a purple semi-circle and triangle next to each other.
Black lines that have no semi-circles or triangles are called 'troughs' and mark areas where the air is particularly unstable.

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Real life examples of congruent triangles

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Real life examples of congruent triangles

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- tiles on the floor
- bridges

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-Your shoe pair
-Pizza slices

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Boats and boating--Equipment and supplies

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Real life examples of congruent triangles

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Real life examples of congruent triangles

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real life examples of congruent triangles.

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real life examples of congruent triangles.

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*bridges
*buildings or tall structures
*ferris wheels
*sails on ships or boats
*children's toys or in parks

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1) when you cut a cheeseburger in half.
2) stairs
3)support for buildings
4)pyramids

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Real life examples of congruent triangles 

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Real life examples of congruent triangles 

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Real life examples of congruent triangles

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Real life examples of congruent triangles

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Real life examples of congruent triangles

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Real life examples of congruent triangles

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bridges have triangles to give them support; the triangles are congruent

https://www.youtube.com/watch?v=m1GIFsT5Yng

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http://www.slideshare.net/padmarenjith1234/congruence-and-similarity-38906833?next_slideshow=1

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https://www.google.ae/url?sa=i&rct=j&q=&esrc=s&source=images&cd=&cad=rja&uact=8&ved=0ahUKEwibwfjsnfnRAhUIzRQKHc3CAfUQjRwIBw&url=http%3A%2F%2Fpassyworldofmathematics.com%2Fcongruent-triangles%2F&psig=AFQjCNG45g267ORs3G4dtlXamRHNbECQww&ust=1486393587508952

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https://www.google.ae/url?sa=i&rct=j&q=&esrc=s&source=images&cd=&cad=rja&uact=8&ved=0ahUKEwjc3ZThnfnRAhXLPxQKHd9-AfMQjRwIBw&url=https%3A%2F%2Fmeangreenmath.com%2Ftag%2Fcongruence%2F&psig=AFQjCNG45g267ORs3G4dtlXamRHNbECQww&ust=1486393587508952

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I'm not able to add all photos in one post for some reason =(

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Real Life Examples Of Congruent Triangles

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Real Life Examples Of Congruent Triangles

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Real life examples of perpendicular lines.

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Real life examples of perpendicular lines.

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The lines between the bricks form perpendicular lines.

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slope real life examples

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https://www.youtube.com/watch?v=7LJPSo4U-SM

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Undefined (vertical) slope: A rocket goes straight up during launch.
Positive Slope: The Great Pyramids of Egypt is a good example because since it’s a triangle, on one side it’s a positive slope

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Perpendicular Lines is lines that are at right angles (90°) to each other.

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Perpendicular Lines is lines that are at right angles (90°) to each other.

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Other real-world examples of perpendicular lines include graph paper, plaid patterns on fabric, square lines of floor tiles, lines of mortar on brick walls, the intersecting lines of a Christian cross, metal rods on the cooking surface of a barbecue grill, wooden beams in the wall of a house, and the designs on country flags such as Norway, the United Kingdom, Switzerland, Greece, Denmark and Finland. Perpendicular lines form the corner of squares and rectangles in various real-world shapes.

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The Differences Between Inductive and Deductive Reasoning

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The Differences Between Inductive and Deductive Reasoning

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video: http://study.com/academy/lesson/inductive-and-deductive-reasoning.html

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https://www.youtube.com/watch?v=ye9qprxFP28

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http://www.public.asu.edu/~royal/Light_Bulb.htm

http://www.public.asu.edu/~royal/Firing_Squad.htm

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There are six leopards and one sheep.
Leopard can eat sheep but since as the land is magical, the leopards who eats the sheep , turns into sheep and then can be eaten by the remaining leopard(s).

If we leave them for some time then how many sheep and leopard will be there , when we come back ?

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this is a ppt for inductive and deductive reasoning

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https://faculty.unlv.edu/beisecker/Courses/Phi-101/Goodman.htm

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I found a lot of riddles on this site, https://justpuzzles.wordpress.com/category/logic/inductive-reasoning/

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http://study.com/academy/lesson/inductive-and-deductive-reasoning-in-geometry.html

inductive reasoning

https://www.youtube.com/watch?v=Po2RkNnlsVk

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http://study.com/academy/lesson/what-is-inductive-reasoning-examples-definition-quiz.html

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Inductive reasoning, or induction, is reasoning from a specific case or cases and obtaining a general rule. It draws inferences from observations  to make generalizations.

Inference can be done in four stages:
Observation: collect facts.
Analysis: classify the facts, identifying patterns of regularity.
Inference: From the patterns, infer generalizations about the relations between the facts.
Confirmation: Testing the inference through further observation.

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Deductive reasoning is a logical process in which a conclusion is based on the concordance of multiple premises that are generally assumed to be true.

Deductive reasoning is sometimes referred to as top-down logic. Its counterpart, inductive reasoning, is sometimes referred to as bottom-up logic. Where deductive reasoning proceeds from general premises to a specific conclusion, inductive reasoning proceeds from specific premises to a general conclusion.

The Greek philosopher Aristotle, who is considered the father of deductive reasoning, wrote the following classic example:

All men are mortal.

Socrates is a man.

Therefore, Socrates is mortal.

In Aristotle’s example, sometimes referred to as a syllogism, the premises of the argument -- that all men are mortal and that Socrates is a man -- are self-evidently true. Because the premises establish that Socrates is an individual in a group whose members are all mortal, the inescapable conclusion is that Socrates must likewise be mortal.

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Inductive reasoning examples https://www.youtube.com/watch?v=HIrT7ptIAkk

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For 6 months, I leave the house at 7:40AM and get to school at 8:00AM. Therefore; if I leave at 7:40AM today, I will get there at the same time.

I pick a marble from a bag 3 times. All three times, it turns out to be a black marble. Therefore; all marbles in the bag are black.

I checked 7 universities and colleges in Utah. All 7 of them  ban alcohol from campus. Therefore; all universities and colleges in Utah ban alcohol.

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Example:
Jennifer leaves for school at 7:00 a.m. Jennifer is always on time. Jennifer assumes, then, that she will always be on time if she leaves at 7:00 a.m.
Take the famous example of deductive reasoning: All men are mortal, Socrates is a man, therefore Socrates is mortal. The premise "all men are mortal" is based on the observation that historically all humans die eventually.
http://www.livescience.com/21569-deduction-vs-induction.html

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Inductive reasoning is a mathematical conclusion on the basis of series of observations. It can also be considered as a hypothesis through observations. You can read more on this really useful powerpoint with real life examples. :)
http://www.slideshare.net/ahalter/inductive-reasoning-powerpoint

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https://prezi.com/e-37y5kpicjw/examples-of-real-world-angles/