This week I learned how to convert from imperial to metric units that were cubed and squared. I was confused with this until it was explained to me in and the steps were all drawn out for me. So i decided to draw out all the steps for you 🙂
Ex. 2.5Â = _______Â
Use the Conversion Factor to get to cm. * since you are going down the latter you will multiply to get to cm*
When is on the top and the bottom it will cancel each other out.
Place the exponent outside of the bracket and use the power law.
After you use the Conversion Factor you will have it in cm.
Now convert cm to inches. * We know that there is 2.54cm in 1 inch*
After getting the measurement into inches, use the conversion Factor again to get to feet. * We know there is 12 inches in 1 foot*
My family is a black and white piece of artwork on a large wall full of colorful paintings. We are grey trees in a forest full of green. We are islands in the middle of the ocean. We are the instrumentalists in an orchestra playing the wrong notes. But we are a family that manoeuvres through all the impossible expectations of those around us. We are a gaggle that flies high above all the rest and enjoys seeing the imperfections of the world. We make our imperfect music that sounds like the angels to my ears but nails on a chalkboard to you. We are all similar but the difference between us is you see unappealing and we see beauty.
 I learned that exponents are very lazy and are only attached to whatever is in front of it. The only exception is when there are brackets. Then the exponent is forced to multiply its self with any hidden and visible exponents in the brackets.
I also learned that if there are brackets and the exponent on the outside is negative it means the whole equation is unhappy, and you are allowed to reciprocate the entire thing. Then everything will become positive. But don’t forget to multiply the exponent on the outside to the ones on the inside.
One other thing I learned is, if a negative number has a negative exponent it does not become the coefficient does not become positive when moved to become happy. You also need to remember that if the negative coefficient has brackets it will be a different answer than without. Make sure you watch for this common mistake 🙂
In the story “The Maze Runner” by James Dashner, you get to experience the gut wrenching events that take place in this mysterious maze. The Author is incredible, and he will leave you staring at the last page of every chapter in awe. You will not want to put the book down! You will get to know the impossible maze and what lies between the monstrous stone walls.
I recommend this book to any teen who is looking for an action filled thriller. This book is great at keeping you at the edge of your seat. This dystopian science fiction novel is the first of its series and will. be great if you’re wanting to read further to know what happens. Don’t miss the Scorch Trials or Death Cure. Getto know happens with Thomas and Teresa in the 2nd and 3rd books. Will their little romance last? Or will the deadly events ruin their chances? Read to find out.
Vocab: Illusion – a thing that is or is likely to be wrongly perceived or interpreted by the senses.
Find 3 examples of similes and explain how they illustrate the tone during that section of the story
“His thoughts fled in panic, like bandits from a burglar alarm”. (pg.176) This sets the tone for the beginning of the story. It makes you sense the struggle and the sadness from the story.
This week we learned about exponents. I was was having trouble simplifying equations with negative exponents. We ended up going over negative exponents and how to deal with them. You need to make sure you leave all the exponential answers in positive form and to do so you need to…
Vocab: Multiplication Law – Add the exponents when they have the same base. Ex. =
Division Law – Subtract the exponents when they have the same base. Ex. =Â
Integral (Negative) Exponent Law – Place the coefficient with the negative exponent on the other side of the division line to make the exponent become positive.
Work
Find all the hidden exponents.
Place all the coefficients with negative exponents on the other side of the divide line and then the exponents will become positive.
Rule uses humour to develop the story by being ironic and switching the stereotypical role of the woman and the man around. He makes Harry who is the husband of Anna to be the one who cares more about fitting in than the woman. He wants to settle down and buy a house, he thinks this is important for the family to fit in.
Give examples from the story and identify the type of irony.
Harry took the role of the stereotypical woman – Situational Irony
Harry did all this work just to realize he didn’t want to fit in as much as he thought he did – Dramatic Irony
At what point in the story did Harry’s attitude toward the house and ordinary life style change?
Harry’s attitude toward the house and ordinary life style changed after he found his family smashing down the wall in between the two bedrooms. Harry realized that be conventional wasn’t the way his family was and that he wanted to live a simple life instead of caring about fitting in. He regretted selling the boat which was a symbol of the way their life was; it was simple and comforting.
In the Story “Choices” by Susan Kerslake she gives off the impression that we are responsible for the things we go through and that life is about choices. The story is about a woman who contemplates going on a trip with a friend she met over the summer. She decides to go on the trip and later gets into an accident. Throughout the story, she describes her feelings of not knowing what she’s going through. This is a very sad story especially when she come to the realization that she is paralyzed and that the man she was with is no longer there for her.
But who is responsible for Peggy’s injuries? Was it Ken’s, or was it Peggy’s? Should Peggy really be responsible for the accident where she was not in control of the vehicle? The answer is yes. Peggy indeed chose to go on the trip with ken and chose to not say anything when she didn’t feel safe. She didn’t say anything when she noticed the condition in which the motor was in. She described it “Some parts were clean and shiny, most were caked with oil and dirt.” (pg.118) which was not safe. She also said “On the street at fifteen miles an hour she felt safe” (pg.118) Which was not the case when ken was driving. The author wrote “He seemed attached to the car at the small of his back, she supposed it was the pressure on the gas pedal” (pg.119). this implies that ken was driving fast and Peggy did not say anything about it. Another thing the author did was include the little fact that Peggy asked ken to stop at the liquor store. Was Ken drinking? If he was why did Peggy not voice herself if she wanted to be safe? It’s because she was to distracted by ken to say anything. And she was probably distracting him too.
Peggy is a good example of a real person. We all have that person inside us that wants to leave things unfinished and not have to worry about them. Peggy analyzed the tasks she needed to get done but didn’t think about the consequences of not finishing them. We need to trust our gut feeling. This will help us make the right decision when we have to make a fast one. We don’t want to end up regretting them at the end of the day which is what Peggy felt at the end of the story.
I liked the first paragraph. The starting sentence was a complete sentence, and the conclusion sentence seemed to finish off the first pargraph well. It also told us a little bit of the background story. The last paragraph was okay. I thought it was kind of flat. Ended very short like and not like you would have expected. The mood created by the opening paragraph is happy.
The way I can relate to this story is that I was never allowed to wear makeup when all my friends wore makeup. My mom would leave to work before me so I would some of hers on. But after school I would get in trouble. But all I wanted to do is fit in.
This week I struggled with being positive. I wasn’t quite understanding how to convert mixed radicals to simplest form when it has an exponent of 3 or 4. I was getting very frustrated and thought I was going to fail the numbers test. I ended up going in after school and received help from a friend. I now understand it and i’m able to explain it to others.
Ex.Â
Vocab:
Radical – The radical is the number under the line Ex.
Coefficient – The Coefficient is the Larger number on the outside Ex. Â
Index – The index is the little number on the outside. Ex.Â
How to convert the mixed radical into simplest form you need to:
Find all the prime factors from the radical, using a factor tree or a factor table.
Bring the coefficient over to the radical side. *** Any time that you are bringing in something from the outside in, the index should always come with it. There will be two now. One on the outside and one on the inside. (When it is attached to a number it is called an exponent).
 Break down the into its full form.
Circle any groups of 4 that you see.
One Group of four  = One of that number. Two groups = Two of the number.
= 
=Â 
![3\sqrt[3]{162}](https://s0.wp.com/latex.php?latex=3%5Csqrt%5B3%5D%7B162%7D&bg=ffffff&fg=000000&s=0 "3\sqrt[3]{162}")
 ![3\sqrt[4]{162}](https://s0.wp.com/latex.php?latex=3%5Csqrt%5B4%5D%7B162%7D&bg=ffffff&fg=000000&s=0 "3\sqrt[4]{162}")
into its full form.
