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Q13
- What does a complete revolution means? - What has it got to do with the Circumference of a circle? Tips: When you roll a coin on a flat surface, the distance travelled by the coin is the AREA of the coin or the CIRCUMFERENCE of the coin? ;p - How do we measure the distance of a circumference of a circle? Watch the animation video and the above questions will be answered! :) After watching the video, do Q13 and try Q14! |
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Q15
Need more examples before trying Q14? Watch this video then! |
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Q16
Let's watch this video to learn how to work backward to find the number of revolutions! ;p Do Q17! |
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Putting on Your Thinking Cap! (Q18)
Is coming to the end of Circles topic! You want to challenge yourself by working on last question? ;p Tips: For the area of small square, we need to rotate it! How? Hmmmm....for you to think out of the Box! :) Try it before watching the video ya! :) |
p6_circle_2__cut_paste_online_student.pdf | |
File Size: | 342 kb |
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Learn the areas of 2 more shapes that are commonly seen in Circle questions! They are Area of Boomerang and Area of Half-leaf!
If you have learnt on these 2 shapes in school, you may skip this video :) |
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Q3c & Q3b
Let's learn how to see Area of Half-leaf (Q3c) and Area of Boomerang (Q3b -> Only hints are given) in Circle questions! DO Q3a, Q3b and Q3d as homework! |
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Q6
See how to find the sum of Circumferences of circles WITHOUT having the diameter of each circle! |
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Q9
After watching this video, you should be able to solve Q5, Q7, Q8, Q10 & Q11) better. Do remember to apply what you have learnt so far like: - Area of New shapes (Boomerang and half-leaf) learnt! - For perimeter-> outline with highlighter. Tick by checking the outlined lines. -To insert the correct fraction IN FRONT of the formula for the shape e.g. 1/4 for quadrant, 1/2 for semicircle, etc. - Cut & Paste techniques. - Use the correct pi as stated in the question. - Do NOT ASSUME the shape. Read the question for clues. Dare to accept the challenge? Try Q12 before listening to the video below! |
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Q12
Did you get the answer as 138.51 cm2? If yes, GREAT JOB! CONGRATULATIONS! If you want to hear my applause to you, watch the video! :) If no, never mind! It is not an easy question. We learn along our way ya ;p So, watch the video and learn. FOr those who try, you see if you can be your OWN TEACHER and spot your mistakes?! If no... send your working to me and I will check for you! :) |
p6_circle_1_studentonline.pdf | |
File Size: | 411 kb |
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Well ... there are so many things around you that are made of the shape of a circle! Look around! Can see some of them??! Give me some examples when I see you to claim for your stars! :)
You may grow up to become an architect or product designer which needs the shape of a circle! That is the reason why you need to learn how to calculate the area and circumference of a circle! Just like how you were taught to find the area and perimeter of a square, rectangle and triangle in P4 & P5! :) |
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Pi can be expressed in 4 forms even though point (b), (c) and (d) are not mentioned in the video:
a) as decimal, i.e. 3.14 b) as fraction, i.e. 22/7 c) as calculator pi d) leave in terms of pi |
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Have a break!
Let's hear a song about Circles, Radius, Diameter, Pi, circumference and area of a circle! Hope you like it! :) |
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Watch this video for the answers for the Pop Quiz questions in Page 1 and Page 5.
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Q2c)
If you have gotten the following answers for this qn, you may skip this video and proceed to work on Q2a, Q2b & Q2d. Pls take note of the instruction to use for the pi for EACH QUESTION. Answers: Shape: 3/4 of a circle Circumference: 12pi cm Perimeter: (12pi + 16) cm Area: 48pi cm2 |
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After watching this video, do Q3a & Q3b as hw.
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After watching this video, do Q3d as hw.
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You can try Q4 & Q6 first OR try these 2 questions AFTER you have watched this video!
For Q5, you will also learn how to solve a circle question when using the calculator value of pi! - How do you write it? - Do you round your answer off at EACH number statement? |
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More than meets its eye!
We know that the fraction for a quadrant is 1/4. But where did it come from? Purely from the shape?! DO you know it can also come from ... Watch the video to find it out! ;p |
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Dare the challenge! Try out Q8 first and see if you have gotten the following answers! If you do, WELL DONE! KEEP UP THE GOOD WORK! :)
Answers: a) 629 cm2 b) 118 cm |
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Challenge Round (Optional)
If you want to learn more, try out this question first! Stuck?! Watch this video to solve the mystery! :) |