Estimating%20Square%20Roots - PowerPoint PPT Presentation

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Estimating%20Square%20Roots

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Estimating Square Roots What is a perfect square? Give some examples. A perfect square is a number that has integers as its square roots. Common Core #2 Use rational ... – PowerPoint PPT presentation

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Title: Estimating%20Square%20Roots


1
Estimating Square Roots
  • What is a perfect square? Give some examples.
  • A perfect square is a number that has integers as
    its square roots.

2
(No Transcript)
3
Common Core 2
  • Use rational approximations of irrational numbers
    to locate them on a number line diagram, and
    estimate the value of to the nearest tenth.

4
Number Line Diagram
  • Extend it out to -10 and 10!!!!!!!!!!!!

5
Estimating Square Roots
  • Without using a calculator,
  • (1)find the two integers that the square root of
    any number is between
  • (2) estimate the square root of the number to the
    nearest tenth
  • (3) place the value on a number line

6
Estimating Square Roots
  • 27
  1. What two perfect squares is the square root of 27
    between?
  2. Estimate the value to the nearest tenth.
  3. Place the value on the number line.

0 5 6
Estimate 27 5.2
7
Estimating Square Roots
  • 12
  1. What two perfect squares is the square root of 12
    between?
  2. Estimate the value to the nearest tenth.
  3. Place the value on the number line.

0 3 4
Estimate 12 3.5
8
YOU TRY THIS ONE
  • 6 ?

Answer is 2.4
9
Work it Together
  • 50 ?

Answer is 7.1
10
YOU TRY THIS ONE
  • 75 ?

Answer is 8.7
11
BE DONE Question Application.
  • A square field is 1000ft². What is the perimeter
    in feet, to the nearest whole number, of the
    field?
  • Answer is 31.6ft 4 126.4 or 126 feet

12
Question 1 Round to the nearest tenth.
  • 245 ?

Answer is 15.7
13
Question 2 Round to the nearest tenth.
  • 33 ?

Answer is 5.7
14
Question 3 Round to the nearest tenth.
  • 8 ?

Answer is 2.8
15
Question 4
  • The area of a square chessboard is 70cm². To the
    nearest tenth, what is the approximate length of
    each side of the chessboard.
  • Answer is about 8.4
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