Revision as of 13:50, 4 September 2013

While creating a resource page, please click here for a resource creation checklist

Concept Map

Error: Mind Map file SQUARE ROOTS .mm not found

squreroot

Suppose N is a natural number such that N= $M^{2}$ . The number M is called square root of M we have $m^{2}$ =mxm or (-m)x(-m)= $(-m)^{2}$ thus $m^{2}$ has 2 squer roots, m;m and m example 9= $3^{2}$ or $(-3)^{2}$ .thus both 3 and -3 or ${\sqrt {9}}$

Textbook

8 and 9 maths text books of Karnataka state
To add textbook links, please follow these instructions to: (Click to create the subpage)

Additional information

Useful websites

you can play with perfect square numbers from 1 to 1000 & play games with numbers please click here

To estimate the square root of a number click here

To play quiz on square root of a number click here

Reference Books

Teaching Outlines

Concept #

Learning objectives

1. Finding perfect square-numbers
2. Recognising perfect square-numbers in a given group of numbers
3. perfect square-number patterns
4. differentiating between perfect square-numbers & other numbers.
5. Finding square root of a perfect square number by prime facterisation and division method
6. Finding square root of a decimal number

Notes for teachers

Patterns & games of perfect square-number may be given to students

Activity No 1

On a paper make 3 columns like N , NxN & product .give some numbers under column N and students can fill the other 2 columns

Click to Comment

Materials/ Resources needed :- One white paper with 3 columns likeN , NxN &product.Pen or pencil to every student
Prerequisites/Instructions, if any
Multimedia resources
Website interactives/ links/ simulations
Process/ Developmental Questions
Evaluation
Question Corner

@@ Line 21: / Line 21: @@
 <mm>[[SQUARE ROOTS .mm|Flash]]</mm>
 == squreroot ==
-Suppose  N is a natural number such that N=M^2 . The number M is called square root of M
+Suppose  N is a natural number such that N=<math> M^2 </math> . The number M is called square root of M
- we have m^2=mxm or (-m)x(-m)=(-m)^2 thus m2 has 2 squer roots, m;m and m example 9=3^2 or (-3)^2.thus both 3 and -3 or squer roots of 9
+we have <math>m^2</math>=mxm or (-m)x(-m)=<math>(-m)^2</math> thus <math>m^2</math> has 2 squer roots, m;m and m example 9=<math>3^2</math> or <math>(-3)^2</math>.thus both 3 and -3 or <math>\sqrt9</math>
 [[File:square number.png|200 px|centre]]

Difference between revisions of "Template:Subst;square roots"