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Rainy day games:

Ask the children what games they play when they have to be indoors.

If any of them have board games, ask them to bring them to school. Let them have a session where they play with the games. They can teach each other how to play. Walk around the groups and listen to the instructions and help to clarify where necessary.

In a class discussion, work out a format for telling someone how to play a game.

For example:

1. Object of the game

2. Procedure

3. Rules and penalties

4. Scoring

Let each learner choose a game. As a class, follow your format and explain how it is played - use bullet points. The learners can then use these as notes to 'teach' a partner how to play the game. Use the following sheet as a guide to the process.

LO 1.3.4 LO 2.1

Leaner section

Content

Name of the game: ……………………………………………………………………..

Aim of the game: ……………………………………………………………………….

…………………………………………………………………………………………..

You need: ………………………………………………………………………………

…………………………………………………………………………………………..

How to play:

  • ………………………………………………………………………………….
  • ………………………………………………………………………………….
  • ………………………………………………………………………………….
  • ………………………………………………………………………………….
  • ………………………………………………………………………………….

How to score:

…………………………………………………………………………………………..

…………………………………………………………………………………………..

…………………………………………………………………………………………..

…………………………………………………………………………………………..

  • Put a tick in the box to show how many times you had to explain.
  • Put a tick in the box to show how your partner understood the instructions.
LO 4.5.1 LO 4.6.2 LO 6.2.1 LO 6.3.4
  • Did children always play?
  • Read the following information about playing.

Children learn through playing. Think how you spent most of your time in pre-primary. You played every day, but the teachers chose games that would help you learn.

Long ago, children had to learn to do the jobs that their parents did. Little boys would play near their fathers as they worked and they would start learning how to do that kind of work. If the father was a carpenter, he might make a small saw for his son to use and then the boy would play with that. At the same time, he was learning how to saw.

The girls would watch their mothers and copy them. That is why so many girls played with dolls. Their most important job was to bring up the children.

In poor families there was not much time to play because the children had to help the adults with the work.

If the family was rich, then they had time to play and the parents would have toys made for them. Most toys were made of wood.

We know what early Egyptians’ toys were like because they have been found in the pyramids. Some of the games have also been drawn on the walls in the tombs. They played a game similar to checkers or chess called Senet. The pictures also show children playing other games.

Now there are so many toys to choose from. Make a shopping list of toys that you would like your mum to buy. Call it your Wish List. You can decorate the border of your page with pictures of all the toys you would like.

LO 3.3.1 LO 3.3.4

Assessment

Learning outcome 3: reading&Viewing: the learner is able to read and view for information and enjoyment, and respond critically to the aesthetic, cultural and emotional values in texts.

Assessment Standard 3.3: We know this when the learner recognises and makes meaning of letters and words in longer texts:

3.3.1 reads with increasing speed and fluency;

3.3.4 uses self-correcting strategies e.g. re-reading. pausing, practising a word before saying it aloud;

Learning Outcome 4: WRITING : The learner is able to write different kinds of factual and imaginative texts for a wide range of purposes.

Assessment Standard 4.5: We know this when the learner builds vocabulary and starts to spell words so that they can be read and understood by others:

4.5.1 experiments with words drawn from own language experiences;

Assessment Standard 4.6: We know this when the learner writes so that others can understand, using appropriate grammatical structures and writing conventions;

4.6.2 uses basic punctuation (capital letters and full stops);

Learning Outcome 6: LANGUAGE STRUCTURE AND USE The learner will know and be able to use the sounds, words and grammar of the language to create and interpret texts.

Assessment Standard 6.2: We know this when the learner works with words:

6.2.1 spells familiar words correctly;;

Assessment Standard 6.3: We know this when the learner works with sentences:

6.3.4 uses simple past, present and future tenses correctly.

Questions & Answers

what is the VA Ha D R X int Y int of f(x) =x²+4x+4/x+2 f(x) =x³-1/x-1
Shadow Reply
can I get help with this?
Wayne
Are they two separate problems or are the two functions a system?
Wilson
Also, is the first x squared in "x+4x+4"
Wilson
x^2+4x+4?
Wilson
thank you
Wilson
Please see ***imgur.com/a/lpTpDZk for solutions
Wilson
f(x)=x square-root 2 +2x+1 how to solve this value
Marjun Reply
factor or use quadratic formula
Wilson
what is algebra
Ige Reply
The product of two is 32. Find a function that represents the sum of their squares.
Paul
if theta =30degree so COS2 theta = 1- 10 square theta upon 1 + tan squared theta
Martin Reply
how to compute this 1. g(1-x) 2. f(x-2) 3. g (-x-/5) 4. f (x)- g (x)
Yanah Reply
hi
John
hi
Grace
what sup friend
John
not much For functions, there are two conditions for a function to be the inverse function:   1--- g(f(x)) = x for all x in the domain of f     2---f(g(x)) = x for all x in the domain of g Notice in both cases you will get back to the  element that you started with, namely, x.
Grace
sin theta=3/4.prove that sec square theta barabar 1 + tan square theta by cosec square theta minus cos square theta
Umesh Reply
acha se dhek ke bata sin theta ke value
Ajay
sin theta ke ja gha sin square theta hoga
Ajay
I want to know trigonometry but I can't understand it anyone who can help
Siyabonga Reply
Yh
Idowu
which part of trig?
Nyemba
functions
Siyabonga
trigonometry
Ganapathi
differentiation doubhts
Ganapathi
hi
Ganapathi
hello
Brittany
Prove that 4sin50-3tan 50=1
Sudip Reply
False statement so you cannot prove it
Wilson
f(x)= 1 x    f(x)=1x  is shifted down 4 units and to the right 3 units.
Sebit Reply
f (x) = −3x + 5 and g (x) = x − 5 /−3
Sebit
what are real numbers
Marty Reply
I want to know partial fraction Decomposition.
Adama Reply
classes of function in mathematics
Yazidu Reply
divide y2_8y2+5y2/y2
Sumanth Reply
wish i knew calculus to understand what's going on 🙂
Dashawn Reply
@dashawn ... in simple terms, a derivative is the tangent line of the function. which gives the rate of change at that instant. to calculate. given f(x)==ax^n. then f'(x)=n*ax^n-1 . hope that help.
Christopher
thanks bro
Dashawn
maybe when i start calculus in a few months i won't be that lost 😎
Dashawn
what's the derivative of 4x^6
Axmed Reply
24x^5
James
10x
Axmed
24X^5
Taieb
comment écrire les symboles de math par un clavier normal
SLIMANE
what's the easiest and fastest way to the synthesize AgNP?
Damian Reply
China
Cied
types of nano material
abeetha Reply
I start with an easy one. carbon nanotubes woven into a long filament like a string
Porter
many many of nanotubes
Porter
what is the k.e before it land
Yasmin
what is the function of carbon nanotubes?
Cesar
I'm interested in nanotube
Uday
what is nanomaterials​ and their applications of sensors.
Ramkumar Reply
what is nano technology
Sravani Reply
what is system testing?
AMJAD
preparation of nanomaterial
Victor Reply
Yes, Nanotechnology has a very fast field of applications and their is always something new to do with it...
Himanshu Reply
good afternoon madam
AMJAD
what is system testing
AMJAD
what is the application of nanotechnology?
Stotaw
In this morden time nanotechnology used in many field . 1-Electronics-manufacturad IC ,RAM,MRAM,solar panel etc 2-Helth and Medical-Nanomedicine,Drug Dilivery for cancer treatment etc 3- Atomobile -MEMS, Coating on car etc. and may other field for details you can check at Google
Azam
anybody can imagine what will be happen after 100 years from now in nano tech world
Prasenjit
after 100 year this will be not nanotechnology maybe this technology name will be change . maybe aftet 100 year . we work on electron lable practically about its properties and behaviour by the different instruments
Azam
name doesn't matter , whatever it will be change... I'm taking about effect on circumstances of the microscopic world
Prasenjit
how hard could it be to apply nanotechnology against viral infections such HIV or Ebola?
Damian
silver nanoparticles could handle the job?
Damian
not now but maybe in future only AgNP maybe any other nanomaterials
Azam
Hello
Uday
I'm interested in Nanotube
Uday
this technology will not going on for the long time , so I'm thinking about femtotechnology 10^-15
Prasenjit
can nanotechnology change the direction of the face of the world
Prasenjit Reply
At high concentrations (>0.01 M), the relation between absorptivity coefficient and absorbance is no longer linear. This is due to the electrostatic interactions between the quantum dots in close proximity. If the concentration of the solution is high, another effect that is seen is the scattering of light from the large number of quantum dots. This assumption only works at low concentrations of the analyte. Presence of stray light.
Ali Reply
the Beer law works very well for dilute solutions but fails for very high concentrations. why?
bamidele Reply
how did you get the value of 2000N.What calculations are needed to arrive at it
Smarajit Reply
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Source:  OpenStax, English home language grade 2. OpenStax CNX. Sep 22, 2009 Download for free at http://cnx.org/content/col11113/1.1
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