In art, we have just finished making our portfolio name designs. The idea was to draw your name creatively on your portfolio, which we will be using for the rest of the art semester. For my design, I wanted to incorporate one of my interests, so I used a basketball design and theme. Below is a picture of my final product.
To the left is a picture of my first ideas sketched out. I really liked the way my first one looked, because it involved my interest, and I liked the detail it involved.
Below is a picture of my full-sized rough draft. It is slightly blurry, but I did make some changes here, because I used the 7B to my advantage. I did this by putting it directly underneath my last name, and I curved the letters in my last name. I liked this idea because it really fit my theme. I also reorganized the layout and composition of the design.
I made some minor changes in my final, like outlining 7B, and moving the basketball and the basket to the lower area.
Reflection Questions:
1. What was the best part of this assignment?
I liked how we got a lot of freedom with how we put everything together. The color, the media, and the techniques were all our choice, and we got the perfect amount of help and assistance. In terms of my own work, I'm really happy with my idea and the detail. I think the detail really paid off, and normally ideation is a difficult stage, but I'm proud of this idea.
2. If you could do this assignment again what would you do differently?
I think I got behind on time because I spent too much time drawing my name on my final. I think it was because I was unconfident and unfocused about the way I drew it. Next time, I want to focus a lot more on my final, and draw lightly, so that I can erase if I need to.
Wednesday, 9 September 2015
Tuesday, 8 September 2015
Age of Ocean Floor Pre-Test
1. Where are the oldest parts of the oceans?
I think the oldest parts of oceans are the areas closest to the continents, because that's where the oldest rocks from the mid atlantic ridge are. There might be some sort of connection between the oceans and the rocks.
2. Do the Pacific, Atlantic, Indian, and Arctic ocean basins have the same age and patterns?
I think they would have to have different age and patterns, because they split into continents/countries at different points in time.
3. How does the age of the ocean floor compare with the age of rocks on the continents?
I think the oldest parts of oceans are the areas closest to the continents, because that's where the oldest rocks from the mid atlantic ridge are. There might be some sort of connection between the oceans and the rocks.
2. Do the Pacific, Atlantic, Indian, and Arctic ocean basins have the same age and patterns?
I think they would have to have different age and patterns, because they split into continents/countries at different points in time.
3. How does the age of the ocean floor compare with the age of rocks on the continents?
I think the age of the ocean floor would have to be certain age older than the rocks on the continents above it, because the ocean is always there before the rocks are.
Thursday, 27 August 2015
Mathematical Reflections on Polygons
In Math, we have been learning about polygons and angles. This post has my answers to some questions about angles and polygons.
1. The common properties of polygons are...
Polygons should have no curves (only lines and vertices), are closed, are 2d figures, and should have no intersecting lines.
My drawing to the left shows these four rules of what a polygon has to be. The first shape has a curve, which means it is not a polygon. Another way to tell this rule is that the number of lines should equal the number of vertices. The shape in the first box has only one line, but but has two vertices.
The second figure is open, which polygons can not be.
The third figure is 3d, and all polygons must be 2 dimensional (length and width).
The fourth figure has intersecting lines, or lines that overlap, and polygons can not have intersecting lines.
2. The measure in degrees in an angle tells me that the angle...
The measure of degrees in an angle can tell us what type of angle it is. For example, if the angle's measure is 180°, I know it's a straight angle.
Some of the common angles are...
Obtuse, acute, right, and straight angles are the most common.
My picture shown above shows the different angles. The first one is an acute angle. All acute angles must be less than 90°. They are the smallest type of angle. Right angles (the 2nd type) must be 90°. Obtuse angles must be between 90° and 180°. Straight angles must be exactly 180°.
3. Some strategies to estimate angle measures are...
You can use benchmark angles like 45°, 90°, 180°, or 270°. For example, if you are trying to find the measure of an angle that is 85°, you will notice that it is slightly smaller than a right angle. So you might assume that it is somewhere between 80 and 90 degrees.
To find accurate measurements with tools, I should...
When you are measuring lines, angles, or any other geometrical shape, it is very important to line things up. For example, while measuring an angle, the 0 line on your protractor should line up with the initial side of the angle. If you are measuring a line, you should make sure that the 0 mark on the ruler matches up with the beginning of the line. This also means that the end of the geometrical figure should match up. So in an angle, the terminal side is on a line, and in a line the ruler is matched up with the end of the line. This is important because you can get really different answers if you don't do this. For instance, if you don't line it up, a 10° angle can become a 100° angle.
While measuring angles, you also want to know which number to look at. This is because the measure for an angle greater than 180° is written above the measure for an angle less than 180°.
1. The common properties of polygons are...
Polygons should have no curves (only lines and vertices), are closed, are 2d figures, and should have no intersecting lines.
My drawing to the left shows these four rules of what a polygon has to be. The first shape has a curve, which means it is not a polygon. Another way to tell this rule is that the number of lines should equal the number of vertices. The shape in the first box has only one line, but but has two vertices.
The second figure is open, which polygons can not be.
The third figure is 3d, and all polygons must be 2 dimensional (length and width).
The fourth figure has intersecting lines, or lines that overlap, and polygons can not have intersecting lines.
2. The measure in degrees in an angle tells me that the angle...
The measure of degrees in an angle can tell us what type of angle it is. For example, if the angle's measure is 180°, I know it's a straight angle.
Some of the common angles are...
Obtuse, acute, right, and straight angles are the most common.
3. Some strategies to estimate angle measures are...
You can use benchmark angles like 45°, 90°, 180°, or 270°. For example, if you are trying to find the measure of an angle that is 85°, you will notice that it is slightly smaller than a right angle. So you might assume that it is somewhere between 80 and 90 degrees.
To find accurate measurements with tools, I should...
When you are measuring lines, angles, or any other geometrical shape, it is very important to line things up. For example, while measuring an angle, the 0 line on your protractor should line up with the initial side of the angle. If you are measuring a line, you should make sure that the 0 mark on the ruler matches up with the beginning of the line. This also means that the end of the geometrical figure should match up. So in an angle, the terminal side is on a line, and in a line the ruler is matched up with the end of the line. This is important because you can get really different answers if you don't do this. For instance, if you don't line it up, a 10° angle can become a 100° angle.
While measuring angles, you also want to know which number to look at. This is because the measure for an angle greater than 180° is written above the measure for an angle less than 180°.
Monday, 17 August 2015
Week 2
1. What is the difference between an Observation and an Inference?
An observation is something you notice with your senses, and an inference is the conclusion or prediction you make based on what you notice. An inference is a judgement or educated guess, while an observation is a fact.
2. How can inferences and observations be related? Scientists must use the information they observe (observations) to make a judgement (inference). If you don't have any observations, it's hard to make an inference.
3. Why are both observations and inferences important in science? When scientists see some sort of reaction, or anything happen while doing an experiment, they want to figure out what happened. This is why it is important for them to note what they saw, smelled, tasted, felt, or heard, so they can then infer what that means, and what happened.
2. How can inferences and observations be related? Scientists must use the information they observe (observations) to make a judgement (inference). If you don't have any observations, it's hard to make an inference.
3. Why are both observations and inferences important in science? When scientists see some sort of reaction, or anything happen while doing an experiment, they want to figure out what happened. This is why it is important for them to note what they saw, smelled, tasted, felt, or heard, so they can then infer what that means, and what happened.
Friday, 29 May 2015
Tips for Math in 6th Grade
Below is a video I made with some friends in math class that explains some tips for Math class in 6th grade. Enjoy!
Thursday, 21 May 2015
Modeling Subtraction and Multiplication
Here is a presentation Kayla and I made in Math class to explain how to model multiplication and subtraction equations that involve negative and/or positive integers, and how to solve them.
Wednesday, 20 May 2015
Health & Wellness Reflection
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