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POWERS AND SQUARE
ROOTS
LET´S DO OUR BEST… KEEP IT ON…
Introduction
Powers are used when we want to multiply a number by itself repeatedly.
Powers
When we wish to multiply a number by itself we use powers, or indices as
they are also called.
For example, the quantity 7 × 7 × 7 × 7 EQUAL TO 2,401. It´s commonly
written as A BASE: 7 and A POWER:4
. The number 4 tells us the number of sevens to be multiplied together.
In this example, the power, or index, is 4. The number 7 is called the base.
Example
 6 squared is = 6×6 = 36. We say that ‘6 squared is
36’, or ‘6 to the power 2 is 36’.
 2 to the power of 5 is = 2×2×2×2×2 = 32.
 Your calculator will be pre-programmed to evaluate
powers.
 Ensure that you are using your calculator correctly by
verifying that:
 3 to the power of 11 is = 3x3x3x3x3x3x3x3x3x3x3
=177147.
Powers - using a calculator
All scientific calculators have a 'power' button. This is usually labelled [xy].
This is particularly useful when the index number is large.
Example
To work out 4 5:
 Enter 4
 Press the xy button
 Enter 5
 Press =
 You should get the answer 1024
Square roots
 When 5 is squared we obtain 25.
 The reverse of this process is called finding a square root.
 The square root of 25 is 5. This is written as √25 = 5.
 In general, a square root of a number is a number
which when squared gives the original number.
 There are always two square roots of any positive number, one positive
and one negative.
 However, negative numbers do not possess any square roots.
LEARNING HOW TO CHECK WITH
THE CALCULATOR
 Most calculators have a square root button, probably marked √.
 Check that you can use your calculator correctly by verifying that…
√79 = 8.8882
 An important result is that the square root of a product of two numbers is
equal to the product of the square roots of the two numbers.
 For example:
√ 16×25 = √16×√25 = 4×5 = 20
LINKS WITH EXERCISES
ABOUT SQUARE ROOTS
 http://www.studystack.com/studytable-5224
http://www.mathebook.net/middleschool/virtual/sqrt.htm
 http://www.quia.com/mc/65631.html
SQUARE ROOTS CALCULATOR ONLINE
 http://www.mathwarehouse.com/arithmetic/square-root-calculator.php
ABOUT POWERS
 http://www.youtube.com/watch?feature=player_embedded&v=MIrityuVwF8
 http://www.bbc.co.uk/bitesize/ks3/maths/number/powers_roots/activity/

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POWERS AND ROOTS 2

  • 1. POWERS AND SQUARE ROOTS LET´S DO OUR BEST… KEEP IT ON…
  • 2. Introduction Powers are used when we want to multiply a number by itself repeatedly. Powers When we wish to multiply a number by itself we use powers, or indices as they are also called. For example, the quantity 7 × 7 × 7 × 7 EQUAL TO 2,401. It´s commonly written as A BASE: 7 and A POWER:4 . The number 4 tells us the number of sevens to be multiplied together. In this example, the power, or index, is 4. The number 7 is called the base.
  • 3. Example  6 squared is = 6×6 = 36. We say that ‘6 squared is 36’, or ‘6 to the power 2 is 36’.  2 to the power of 5 is = 2×2×2×2×2 = 32.  Your calculator will be pre-programmed to evaluate powers.  Ensure that you are using your calculator correctly by verifying that:  3 to the power of 11 is = 3x3x3x3x3x3x3x3x3x3x3 =177147.
  • 4. Powers - using a calculator All scientific calculators have a 'power' button. This is usually labelled [xy]. This is particularly useful when the index number is large. Example To work out 4 5:  Enter 4  Press the xy button  Enter 5  Press =  You should get the answer 1024
  • 5. Square roots  When 5 is squared we obtain 25.  The reverse of this process is called finding a square root.  The square root of 25 is 5. This is written as √25 = 5.  In general, a square root of a number is a number which when squared gives the original number.  There are always two square roots of any positive number, one positive and one negative.  However, negative numbers do not possess any square roots.
  • 6. LEARNING HOW TO CHECK WITH THE CALCULATOR  Most calculators have a square root button, probably marked √.  Check that you can use your calculator correctly by verifying that… √79 = 8.8882  An important result is that the square root of a product of two numbers is equal to the product of the square roots of the two numbers.  For example: √ 16×25 = √16×√25 = 4×5 = 20
  • 7. LINKS WITH EXERCISES ABOUT SQUARE ROOTS  http://www.studystack.com/studytable-5224 http://www.mathebook.net/middleschool/virtual/sqrt.htm  http://www.quia.com/mc/65631.html SQUARE ROOTS CALCULATOR ONLINE  http://www.mathwarehouse.com/arithmetic/square-root-calculator.php ABOUT POWERS  http://www.youtube.com/watch?feature=player_embedded&v=MIrityuVwF8  http://www.bbc.co.uk/bitesize/ks3/maths/number/powers_roots/activity/