Trigonometric Ratios
This lesson covers the identification of sine, cosine, and tangent of an acute angle. It explains how to apply these trigonometric ratios to solve problems involving distances and lengths in right-angled triangles. The relationship between the sides and angles of triangles is also discussed.
- 14:14 “that is given, then your hypotenuse. So, I could read, you could know, the particular one to apply. They are designed to cause all the time. Thank you very much. We've come to the end of the class. My name is Oyase Sunda...”
- 09:17 “over adjacent. Adjacent. That means our pattern is not given. So if I have opposite over adjacent, carefully. What is opposite over adjacent? Opposite over adjacent. Who give us time? Remember, time is opposite over adja...”
- 04:14 “sine. Adjacent over hypotenuse for cause and opposite over adjacent for tan. You could apply to solve a right angle triangle. Now let's pick an example one. So we will have an idea of the o analysis and its application....”
Similar Shapes
This lesson covers the identification of similar shapes such as triangles, rectangles, squares, cubes, and cuboids. It explains the criteria for similarity, including proportional sides and equal angles. The lesson also includes methods for enlarging figures using scale factors and calculating lengt
- 25:22 “these 2, if it cannot be in this form then your answer is wrong, now the last part is applying it to water problem, how do we apply it to water problem, how using your scalar factor to solve a problem, olatical wants to...”
- 26:10 “length of it, and it's 1.5 meter tall, the length of olatical shadow changes throughout the day, its length changes throughout the day, now olatical stands in the shadow of the lamp pool, stands in the shadow of the lamp...”
- 26:56 “forms a triangle, and is shown in the diagram, this is the diagram, olatical is standing, it wants to know how tall it is, the lamp pool is there, from the side to olatical is 2 meter, then the entire length from from wh...”