This is the first year I'll have an inclusion teacher in my classroom. Is it normal for the regular ed teacher to give the ls teacher lesson plans, not just share where I'll be, but actual copies of my lesson plans?
Trying to wrap my head around planning for another teacher's resource room time.
I've had some inclusion teachers help grade even. It's nice when you get a good one who is willing to be in the extra energy.
Good luck!
On 8/25/12, mathteacher wrote: > This is the first year I'll have an inclusion teacher in my > classroom. Is it normal for the regular ed teacher to give > the ls teacher lesson plans, not just share where I'll be, > but actual copies of my lesson plans? > > Trying to wrap my head around planning for another > teacher's resource room time.
On 8/27/12, Reza Bokat wrote: > I have found some benefits in tutoring students so they > are ahead of their class. This gives them confidence when > their teacher goes through it later in class. > However, it is not that simple, as a student who is > struggling will not have adequate background knowledge > to follow tuition. So it is an act of fine balance to find > when it works and when it doesnot.
On 8/28/12, How would you explain it? wrote: > Why is a negative * a negative a positive? > A kid asked me today in class. > How would you explain it? > > I can explain (and draw a picture of) 2* -5 for example > > -@ -@ -@ -@ -@ > -@ -@ -@ -@ -@ > > How would you draw -3 * -4 ?
Your takes ten cents of your we...See MoreOn 8/28/12, How would you explain it? wrote: > Why is a negative * a negative a positive? > A kid asked me today in class. > How would you explain it? > > I can explain (and draw a picture of) 2* -5 for example > > -@ -@ -@ -@ -@ > -@ -@ -@ -@ -@ > > How would you draw -3 * -4 ?
Your takes ten cents of your weekly allowance every time you forget to make your bed. But she will take away a ten cent deduction every time you remember to set the table without being asked.
So at the end of the week, you forgot to make your bed 3 times. 3 X -10 = -30 cents from your allowance. But, you remembered to set the table without being asked twice. Since those deductions are *removed*, the -10 gets multiplied by -2 (instead of positive 2). -10 X -2 = + 20 cents added back into your allowance.
I used to used these boards all the time when I was teaching so when I discovered something new in the works, it seemed reasonable to share. I was a 4th grade teacher, but for you math nerds, this may be quite intriguing.
is there a non-routine math curriculum for high school made? like a "typical math contest problems" will be implemented on a regular school curriculum.
Career ChangerThere's Crossing the River with Dogs from Key Curriculum
(from [link removed].
On 9/13/12, teacherxyz wrote: > i mean is there a curriculum or course for non-routine math? more > on creative problem solving. > > > On 8/31/12, ??? wrote: >> I don't understand what you are asking here. >
Our school is switching TI to Casio because it is much cheaper than TI. However, that casio drives us crazy...so complicated and annoying. We had a few Casio training lessons already and most of us learned nothing but confusing...such a headache...i wonder if you guys are experiencing the same thing.
What is a good way to get my kids to stop using calculators? Once they reach college, calculators will obviously not be permitted, so I want them to do well. Basically I need to slowly get them off calculators without quitting cold turkey.
You question indicates that you are not like...See MoreOn 9/02/12, Scott Eisner wrote: > What is a good way to get my kids to stop using > calculators? Once they reach college, calculators will > obviously not be permitted, so I want them to do well. > Basically I need to slowly get them off calculators without > quitting cold turkey.
You question indicates that you are not likely using the calculator to teach math, but to process answers. That is the lowest form of their use.
Low use: Graph y=0.5x, y-x, and y=2x in your calculator.
High use: 1. What would happen if put {0.5,1,2}x into function one of your TI calculator? Show me with a paper sketch using only a pair of axis, no coordinates, just a drawing. 2. Graph and see if you are right. 3. Label the functions on your paper. 4. Which function has the steepest slope? How can you tell from the drawing alone? 5. Describe in words that would enable another student to draw the function f(x)=2x without using the other two or using any coordinates. 6. Use only paper vertical and horizontal paper foldings and lines, prepare a to construct a reasonably accurate graph of a double-slope line. You can use only two non-orthogonal lines to do this. (If no student succeeds, guide to answer. Use time as appropriate here as it can take a long time for some/all to get answer. After you or a student shows answer and students duplicate it, have them graph a negative triple-slope line.) 7. Ask class to not to say the answer out loud, but raise their hands if they know what will happen. Have them write their answer down and escrow with another student. (Note use of vocab to increase rigor, etc.) 8. Put 1/{0.5,1,2}x into your TI's function 2, but don't graph it until I tell you. 9. When answers are escrowed, tell them to graph it. 10. Discuss reasons for results and give credit to those who got it right.
OK. Get the idea? Use a calculator to engage, learn and explore, etc., but not very much to just get automated "worksheet" answers. could draw the e function with the steepest slope in how a student who can uses a calculator to
On 9/09/12, MTA wrote: > On 9/02/12, Scott Eisner wrote: >> What is a good way to get my kids to stop using >> calculators? Once they reach college, calculators will >> obviously not be permitted, so I want them to do well. >> Basically I need to slowly get them off calculators without >> quitting cold turkey. > > You question indicates that you are not likely using the > calculator to teach math, but to process answers. That is the > lowest form of their use. > > Low use: Graph y=0.5x, y-x, and y=2x in your calculator. > > High use: > 1. What would happen if put {0.5,1,2}x into function one of > your TI calculator? Show me with a paper sketch using only a > pair of axis, no coordinates, just a drawing. > 2. Graph and see if you are right. > 3. Label the functions on your paper. > 4. Which function has the steepest slope? How can you tell from > the drawing alone? > 5. Describe in words that would enable another student to draw > the function f(x)=2x without using the other two or using any > coordinates. > 6. Use only paper vertical and horizontal paper foldings and > lines, prepare a to construct a reasonably accurate graph of a > double-slope line. You can use only two non-orthogonal lines to > do this. (If no student succeeds, guide to answer. Use time as > appropriate here as it can take a long time for some/all to get > answer. After you or a student shows answer and students > duplicate it, have them graph a negative triple-slope line.) > 7. Ask class to not to say the answer out loud, but raise their > hands if they know what will happen. Have them write their > answer down and escrow with another student. (Note use of vocab > to increase rigor, etc.) > 8. Put 1/{0.5,1,2}x into your TI's function 2, but don't graph > it until I tell you. > 9. When answers are escrowed, tell them to graph it. > 10. Discuss reasons for results and give credit to those who > got it right. > > OK. Get the idea? Use a calculator to engage, learn and > explore, etc., but not very much to just get automated > "worksheet" answers. > could draw the e function with the steepest slope in > how a student who can uses a calculator to