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Nazish Jamali – 008
Exponents
Objectives
After this presentation
students will be able to
define
 Identify Base,
Exponents/Indices, value
 Laws of Exponents/Indices
 Product law
 Quotient law
 Power law
Identify base, exponents and value
• Base: Base is a number which is to be multiplied by
itself according to exponent.
• Exponent or Index: Exponent is a number which
represents the number of times, a base is to be
multiplied by itself.
• Value or exponential form: The product of base with
itself according to the exponent is the value of
exponential form.
For Example
4
3 = 81 Or 3x3x3x3 = 81
Here : 81 is the value
3 is the base
4 is the power
Activity: Identify base and exponent
4_______
7
2
Base: 4/7
Exponent: 2
Value: 4x4 / 7x7 = 16 / 49
Video on Laws of Exponents
Laws of Exponents
1) Product Law: There are two cases of product law
C a s e 1 : When bases are same but exponents are
different, then we add only their powers and bases
just keeping same.
Example : a x a = a
m n m + n
Laws of Exponents
1) Product Law: There are two cases of product law
C a s e 2 : When bases are different but exponents are
same, then we multiply only their bases and power
just keeping same.
Example : a x b = (ab)
n n n
Laws of Exponents
2) Quotient law: There are two cases of Quotient law
C a s e 1 : When bases are same but exponents are
different, then we subtract only their exponents and
base just keeping same.
Example : a ÷ a = (a)
m n m-n
Laws of Exponents
2) Quotient law: There are two cases of Quotient law
C a s e 2 : When bases are different but exponents are
same, then we just divide their bases and their
exponents just keeping same.
Example : a ÷ b =
m m a
b
_____
m
Laws of Exponents
3) Power Law : There are two cases of Power law
C a s e 1 : If a is a rational number and m, n are
natural numbers, then power law is:
Example : ( a ) = a
m mnn
Properties of Power Laws
1) a = 1
2) a =
3) ( -a ) is positive if n is even.
4) ( -a ) is negative if n is odd.
0
1
a
___
m
n
n
Conclusion
• Exponents are a useful tool. They are used to show
repeated multiplication. The number of times a
number is multiplied by itself is the exponent.
However, when we rewrite an expression using
exponents, we need to be careful of the placement
of negatives and parentheses.
Reference
• Class 7 book Sindh text Jamshoro (BOOK)
• https://www.youtube.com/watch?v=23vM
tno2fd8
• http://www.softschools.com/math/topics/
exponents/

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Exponent, mathematics 7

  • 1. Nazish Jamali – 008 Exponents
  • 2. Objectives After this presentation students will be able to define  Identify Base, Exponents/Indices, value  Laws of Exponents/Indices  Product law  Quotient law  Power law
  • 3. Identify base, exponents and value • Base: Base is a number which is to be multiplied by itself according to exponent. • Exponent or Index: Exponent is a number which represents the number of times, a base is to be multiplied by itself. • Value or exponential form: The product of base with itself according to the exponent is the value of exponential form.
  • 4. For Example 4 3 = 81 Or 3x3x3x3 = 81 Here : 81 is the value 3 is the base 4 is the power
  • 5. Activity: Identify base and exponent 4_______ 7 2 Base: 4/7 Exponent: 2 Value: 4x4 / 7x7 = 16 / 49
  • 6. Video on Laws of Exponents
  • 7. Laws of Exponents 1) Product Law: There are two cases of product law C a s e 1 : When bases are same but exponents are different, then we add only their powers and bases just keeping same. Example : a x a = a m n m + n
  • 8. Laws of Exponents 1) Product Law: There are two cases of product law C a s e 2 : When bases are different but exponents are same, then we multiply only their bases and power just keeping same. Example : a x b = (ab) n n n
  • 9. Laws of Exponents 2) Quotient law: There are two cases of Quotient law C a s e 1 : When bases are same but exponents are different, then we subtract only their exponents and base just keeping same. Example : a ÷ a = (a) m n m-n
  • 10. Laws of Exponents 2) Quotient law: There are two cases of Quotient law C a s e 2 : When bases are different but exponents are same, then we just divide their bases and their exponents just keeping same. Example : a ÷ b = m m a b _____ m
  • 11. Laws of Exponents 3) Power Law : There are two cases of Power law C a s e 1 : If a is a rational number and m, n are natural numbers, then power law is: Example : ( a ) = a m mnn
  • 12. Properties of Power Laws 1) a = 1 2) a = 3) ( -a ) is positive if n is even. 4) ( -a ) is negative if n is odd. 0 1 a ___ m n n
  • 13. Conclusion • Exponents are a useful tool. They are used to show repeated multiplication. The number of times a number is multiplied by itself is the exponent. However, when we rewrite an expression using exponents, we need to be careful of the placement of negatives and parentheses.
  • 14. Reference • Class 7 book Sindh text Jamshoro (BOOK) • https://www.youtube.com/watch?v=23vM tno2fd8 • http://www.softschools.com/math/topics/ exponents/