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@ -37,6 +37,9 @@ These rules apply regardless of the orientation of the triangle.
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Cosecant, secant, and tangent are inverses of sine, cosine, and tangent respectively, and so they can be found by taking $\frac{1}{x}$, where $x$ is the function you'd like to find the inverse of.
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## Angle of Elevation/Depression
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- The **angle of elevation** is the angle between the hypotenuse and the bottom line. As an example, if a ladder was leaning against a building, the angle of elevation would be the angle where the ladder intersects with the ground, and it would be the angle between the ladder and the ground.
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- The **angle of depression** is the angle between the top of the hypotenuse and an (often imaginary) horizontal line.
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# Definitions
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| Term | Description |
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| -------------------- | ------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------ |
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education/math/MATH1060 (trig)/The Unit Circle.md
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education/math/MATH1060 (trig)/The Unit Circle.md
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# Introduction
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The unit circle has a center a $(0, 0)$, and a radius of $1$ with no defined unit.
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Sine and cosine can be used to find the coordinates of specific points on the unit circle.
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**Sine likes $y$, and cosine likes $x$.**
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When sine is positive, the $y$ value is positive. When $x$ is positive, the cosine is positive.
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$$ cos(\theta) = x $$
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$$ sin(\theta) = y $$
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## The Pythagorean Identity
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The Pythagorean identity expresses the Pythagorean theorem in terms of trigonometric functions. It's a basic relation between the sine and cosine functions.
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$$ sin^2 \theta + cos^2 \theta = 1 $$
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# Definitions
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| Term | Description |
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| ---------------- | ----------------------------------------------------------------------------- |
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| $\theta$ (theta) | Theta refers to the angle measure in a unit circle. |
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| $s$ | $s$ is used to the length of the arc created by angle $\theta$ on the circle. |
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education/nutrition/Eating Disorders.md
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education/nutrition/Eating Disorders.md
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# Orthorexia
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Orthorexia is a pattern of disordered eating characterized by a fixation on 'clean eating', or 'perfect eating'. It often begins as a desire to eat only healthy foods but spirals into an obsession.
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Notes from https://www.youtube.com/watch?v=q_mUm8Ow-Dc:
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- Often an emphasis around organic foods.
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- Individuals with orthorexia can go to extreme lengths to prepare meals.
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- The individual in the video recognizes that he has an issue and is working to fix it.
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- One individual catalogued foods obsessively.
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- One individual noted that it was becoming a problem when his food choices started consuming so much of his life.
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- People want to feel like they can make choices that will keep them healthy.
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- Society encourages orthorexia because healthy eating is lauded.
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- Some individuals stop eating fruits and vegetables they deem to have too high of sugar content.
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- There becomes a fear that if you stop eating healthy, everything will unravel.
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- "Raw nutritionists" believe that cooking food destroys that food's nutritional value.
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- Deaths have occurred because of orthorexia.
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Notes from https://www.youtube.com/watch?v=uPyqCmz8-JQ:
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- Some raw nutritionists meet and talk about how their diet has changed their life.
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-
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# \#2
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Directives:
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```c
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#include <stdio.h>
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```
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Statements:
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```c
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printf("Parkinson's Law: \nWork expands so as to ");
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printf("fill the time\n");
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printf("available for its completion.\n");
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return 0;
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```
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Output:
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```
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Parkinson's Law:
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Work expands so as to fill the time
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available for its completion.
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```
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# \#5
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(A): `100_bottles` is not a legal C identifier because C identifiers cannot start with a number.
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# \#6
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Double underscores are typically used to denote statements reserved by the compiler, and in C++, double underscores are used in name mangling and so they cannot be used entirely. More subjectively, it can be hard to tell how many underscores are present.
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# \#7
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(A): `for`
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(E): `while`
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# \#8
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14.
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Work:
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1. `answer`
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2. `=`
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3. `(`
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4. `3`
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5. `*`
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6. `q`
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7. `-`
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8. `p`
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9. `*`
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10. `p`
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11. `)
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12. `/`
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13. `3`
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14. `;`
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