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Grade 9 N6: Determine an approximate Square root of positive rational numbers that are non perfect squares.

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Presentation on theme: "Grade 9 N6: Determine an approximate Square root of positive rational numbers that are non perfect squares."— Presentation transcript:

1 Grade 9 N6: Determine an approximate Square root of positive rational numbers that are non perfect squares

2 Perfect Squares Non-perfect squares Identify Complete that table with perfect squares and non perfect squares that are quite close in value.

3 Example: bigger than smaller than that means
Estimate Without a calculator, estimate the value of the square roots. Use the “bigger than, smaller than” rule.

4 A little game… I need 3 volunteers… Goal: make a number line showing the approximate square root of a non perfect square ex.√50

5 Non perfect squares in the form of decimals:
√o.79 ≈ √? = so our answer will be a little bit √o.86 ≈ √? = so our answer will be a little bit √1.42 ≈ √? = so our answer will be a little bit

6 Which is better? How can we determine which answer is closest?
(At least two methods)

7 Non perfect squares in the form of fraction:
≈ √? = so our answer will be a little bit

8 “approximately” can be expressed 3 different ways

9 Explain the answer to the following (WITHOUT using a calculator)

10 Give the answer to the following (USING a calculator)
Why may this be approximate?

11 Give me a number that has a square root between 7 and 8.
Whole number: Fraction: Decimal:

12 Place the following on a number line:
√8 √2 √6 √25/4 √6.25 Tip: find the square roots first and then place them on the number line.

13 If a circle has an area of 50 cm², what is its radius?

14 Estimate the square root. EXPLAIN YOUR STRATEGY .
√300= √0.45= √(24/65) √1.4 Verify your answers with your calculator.

15 In finding the √87 using the √ button on his calculator, Ryan said the exact answer is 9.327379053.
Is this exact? Why or why not?

16 Identify a whole number with a square root between six and seven.
Identify a rational number with a square root between seven and eight.

17 Home work!!! Let’s practice what we learned to reinforce all these new and exciting concepts! P.12 #13a, # 14 (remember that perimeter is the distance around an object),15,16,18 P. 18#5,6,811,12

18 In class assignment to hand in: p.21 #1-8, 10-11
40 points!

19 Describe What shape does the package for a Toblerone bar look like? Draw a picture to show the shape. Estimate the size of the bar and package. Then estimate how much cardboard it would take to make the package. Monday, September 20; introduction to outcome SS2; processes: visualization, mental math and estimation Image reproduced from

20 Explain Look at the object on the right. Is it a regular shape, or is it made of up smaller shapes? Explain your answer, using a diagram if possible. Tuesday, September 21; beginning work on outcome SS2; processes: visualization, reasoning, connections Image reproduced from

21 Explain The diagram on the right is a composite shape. What basic shapes is it made from? What object might this diagram represent? Wednesday, September 22; supplementary to outcome SS2; processes: visualization, reasoning, connections

22 Calculate What is the surface area of the diagram on the right? Draw the different surfaces, and calculate the total surface area. Thursday, September 23; direct work on outcome SS2; processes: visualization, reasoning


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