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Pick your Favorite Lesson from that chapter

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Pick your Favorite Lesson from that chapter

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Describe WHY this was your favorite lesson in at least 3 sentences. (don’t just say because it was easy that’s why you liked that lesson). Upload a picture of that lesson from your notebook or picture from the internet that relates.

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Answer to Essential Question for that lesson

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Answer to Essential Question for that lesson

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Answer the essential question from your favorite lesson (3 or more sentences). If you do not have the essential question written down ask a friend if they wrote it down. Include a visual from internet that relates to it.

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How does that chapter relate to the 'Real World'? 

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How does that chapter relate to the 'Real World'? 

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Describe in 3 or more sentences how a topic in this chapter can be applied to the real world.  Include a visual from the internet that relates to it!

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This was my favourite lesson because once I learned it I understood it very quickly. It was also my favourite because I notice we use the area models in so many of our lessons. At first, I couldn't understand how to do it and struggled a lot, but now that I know it I like it especially since it was so challenging to me at first.

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There is a faster method than what we had learned before, which is this box method. This box method is easier than finding both the sum and the product in order to get the full equation. With this faster factoring method you also get to find out only the product.

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This related to the real world because you can use it to divide things into equal pieces. You can also use it to find dimensions of your house to build. You can also use factoring to make patterns in real life.

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Multiple Representations of Quadratic Functions

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Multiple Representations of Quadratic Functions

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I liked this chapter because graphing was something I struggled with at first but these lessons helped me learn it. Finding parabolas was interesting to me even if I struggled. This lesson felt very engaging to me and I felt like I learned more since It was engaging.

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The connections are the equations that turn into graphs. Each dot has its corresponding point on the graph. The dots have a y or x-axis just like the equations.

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This could connect to the real world through businesses needing graphs. This could also be connected by scientists using graphs for studies. This can also connects to logistics.

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This was confusing to me at first because I mixed up radius and diameter but once I learned which was which, I got it. I like it because once I understood it I felt like I could do any equation super easy. A part I liked but struggled with at first was radius, I liked doing it but I would sometimes get confused and graph it off by one.

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The equation for circles is to find the center (h,k) and the radius (r). You have to find the numbers and insert them into the equation which is (x-h) + (y+k) = r^2. This was easy to find, like if the center is (-3, 1) and radius is 5 then the equation is (x-(-3)) + (y + (1)) + 5^2.

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This connects to the real world by solving geometric problems. It also connects to the real world by helping physics. This also connects to real world by gardening.