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The laws of exponents
Operations on exponents
By singwane NP, 201436252
Required to know the following:
οƒ˜ Operations which includes multiplying, addition,
subtraction as well as division.
οƒ˜ How to solve fractions.
The learning process will include the ff:
οƒ˜ What is an exponent
οƒ˜ How to perform operations using the laws of
exponents.
exponent
οƒ˜ It shows the factor of a number
π‘₯ π‘š
Where x is the base and m is the exponent
examples
π‘Ž2
= axa
𝑏3
= bxbxb
Addition and subtraction
You can only add and subtract exponents which have
the same like terms.
𝑦2
+ 𝑦2
+𝑦3
= 2 𝑦2
+ 𝑦3
Laws of exponents
οƒ˜ Multiplying
π‘Ž π‘š
. π‘Ž 𝑛
=π‘Ž π‘š+𝑛
When multiplying we add the exponents if the bases are
the same.
𝑦2
.𝑦3
=𝑦2+3
=𝑦5
Division of exponents
π‘Ž π‘š
π‘Ž 𝑛 = π‘Ž π‘šβˆ’π‘›
When dividing, we subtract the exponents if and only if
the bases are the same.
𝑦4
𝑦2 =𝑦4βˆ’2
=𝑦2
Power to power
( π‘Ž π‘š
) 𝑛
=π‘Ž π‘š.𝑛
when you raise a power to a power, you have to
multiply the exponents.
(π‘₯2
)3
=π‘₯2.3
=π‘₯6
Power to product
ο‚΄(π‘Žπ‘) π‘š=π‘Ž π‘š.𝑏 π‘š
When you raise a product ta a power, you have to raise
each factor to the power.
(2π‘₯𝑦)3
=23
.π‘₯3
.𝑦3
= 8.π‘₯3
.𝑦3
0 as an exponent
Any number or variable raised to the power 0 is equals
1
π‘₯0
=1
𝑦0
=1
20
=1
Refferences
https://www.youtube.com/watch?v=A1wKTiBTsfk

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The laws of exponents

  • 1. The laws of exponents Operations on exponents By singwane NP, 201436252
  • 2. Required to know the following: οƒ˜ Operations which includes multiplying, addition, subtraction as well as division. οƒ˜ How to solve fractions.
  • 3. The learning process will include the ff: οƒ˜ What is an exponent οƒ˜ How to perform operations using the laws of exponents.
  • 4. exponent οƒ˜ It shows the factor of a number π‘₯ π‘š Where x is the base and m is the exponent
  • 6. Addition and subtraction You can only add and subtract exponents which have the same like terms. 𝑦2 + 𝑦2 +𝑦3 = 2 𝑦2 + 𝑦3
  • 7. Laws of exponents οƒ˜ Multiplying π‘Ž π‘š . π‘Ž 𝑛 =π‘Ž π‘š+𝑛 When multiplying we add the exponents if the bases are the same. 𝑦2 .𝑦3 =𝑦2+3 =𝑦5
  • 8. Division of exponents π‘Ž π‘š π‘Ž 𝑛 = π‘Ž π‘šβˆ’π‘› When dividing, we subtract the exponents if and only if the bases are the same. 𝑦4 𝑦2 =𝑦4βˆ’2 =𝑦2
  • 9. Power to power ( π‘Ž π‘š ) 𝑛 =π‘Ž π‘š.𝑛 when you raise a power to a power, you have to multiply the exponents. (π‘₯2 )3 =π‘₯2.3 =π‘₯6
  • 10. Power to product ο‚΄(π‘Žπ‘) π‘š=π‘Ž π‘š.𝑏 π‘š When you raise a product ta a power, you have to raise each factor to the power. (2π‘₯𝑦)3 =23 .π‘₯3 .𝑦3 = 8.π‘₯3 .𝑦3
  • 11. 0 as an exponent Any number or variable raised to the power 0 is equals 1 π‘₯0 =1 𝑦0 =1 20 =1