Although this is a very simple problem, myself and another educator have debated the answer. It's the simple ones sometimes! We need the wisdom of other math teachers to help us out. This is all in fun! Please solve: 8/2(2+2)
MTAPEMDAS is an acronym that summarizes the order in which parentheses, exponentiation, multiplication and division, addition and subtraction are performed in an arithmetic or algebraic expression.
8/2(2+2)=8/2(4)=8/2*(4)=8/2*4=4*4=16
You can put this in a calculator that allows expression entry and verify that result is 16.
It would be much better to write this problem...See MoreWell...it depends on what is meant because the notation isn't all that clear. IF it means the fraction 8 over 2 (or 8 divided by 2) multiplied by the sum of 2 and 2, yes--the answer is 16. If it means 8 divided by twice the sum of 2 and 2, the answer is 1. The calculator is assuming the first.
It would be much better to write this problem using more parentheses: (8/2)(2+2)=16 or 8/(2(2+2))=1
Will be teaching Algebra 2 and Geometry for the first time and we are buying the big ideas high school common core editions. Would anyone be willing to share resources (notes, activities, pacing guides, and etc. they have created)? Any help would be greatly appreciated
When you create your lesson plans for the first day of school, do you have to put in the state standards? I will be teaching middle school math and want to know how i can add standards based on the plans. Any advice will be appreciated.
We made an app/webapp called Tiny Math, and we were wondering if you could give us feedback on it. It's meant to be a simple way for math learners to quiz themselves.
We want to know what's wrong with it or what works, and if you think this something you'd use in your classes. If not, let us know why. Any suggestions, improvements or praise are much welcomed!
If you're thinking about splitting your class, you might want to look into Guided Math and self-paced learning. I use it in my class. It has taken me a few years to work out kinks and get it really tailored to my teaching & my student's needs but it has really solved A LOT of my management problems.
For starters, you have to be very clear, from day 1, about procedures. If they don't follow procedures or instructions, they'll be hopelessly lost! But, what is amazing is that, once you knock out those procedures, your students really appreciate the "freedom" that comes with the Guided Math principle. My student loved that they could work at their own pace! My advanced kids didn't feel like they were being held back because the rest of the class was struggling and my struggling kids didn't feel overwhelmed and pressured to keep up with the "smarter" kids!
I started seeing a LOT LESS zeroes/missing assignments in my gradebook, too! Partly because the self-paced model all but eliminates late work because, well, it all but eliminates due dates. Students turn in the work when they are finished with it. You would think this would backfire and, in some ways, it does put a lot more on you, as the teacher, to make sure they are actually working. But, it also frees up a lot of your time. With the Guided Math model, you spend most of your time either wandering the classroom and working one-on-one with your students or with a small group doing some small-group instruction/interventions (or wandering to keep your proximity for optimal classroom management!). Meanwhile, the rest of your students are working at their stations on whatever assignment they're on.
I do set a few "deadlines" with my students. Most of them are "soft" deadlines, meaning they are flexible. These are the dates by which they SHOULD be finished with an assignment. But, if they're not, it is not late. There are, however, a few "hard" deadlines, which are non-negotiable. I usually have one "hard" deadline a month but it really depends on the pacing guide, for me. The "hard" deadlines are set based on when I would consider a student falling behind. So, lets say that the pacing guide says we should be finishing up Unit 1 on Friday. I would set a hard deadline for the following Friday (of course this would have been set weeks ago, so students knew ahead of time). This gives the struggling students an extra week to make sure they've finished Unit 1.
Now, there's a lot more to the principle than what I've described here and, like I mentioned before, I've tweaked my own system over the last few years to get it where it is today. If this is something you think might work for you, or you are at least interested in learning more, I might recommend searching for a few blogs/webinars that could help you get started.
Here are a few I've used (most of them are elementary but I've still applied them to my 8th grade math classroom):
I know that you love math, and we made an app/webapp called Tiny Math, so we thought it would be perfect if you all could give us feedback on it. Any suggestions, improvements or praise are much welcomed!
Ive thought as much as I could and couldn;t come up with the right answer. The perimeter of a shape is 25.71, calculate the value of radius x, take pi to be 3.142. Perimeter expression = pi x radius + 2 x radius
You will find that the radius is 5. The diameter is 10.
If you are using 3.142 to represent pi, you can check using the formula for perimeter of pi times diameter/2 for a semi circle. Don't forget to add the line segment for the rest of perimeter.
It would look like this: SemiCircle: 3.142(10)/2 = 15.71(distance around semi circle) + 10 (the line segment) = 25.71
On 2/09/17, harpazo wrote: > How many here would like for me to post > math practice questions to help you > prepare for your math state test > requirement?
8/2(2+2)=8/2(4)=8/2*(4)=8/2*4=4*4=16
You can put this in a calculator that allows expression entry and verify that result is 16.