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By
Eric Israel

PRODUCT RULE
directions
 Step one check to make sure the bases are

the same
 Step two check to make sure that the two #
with powers are being multiplied together
 Step 3 keep the bases the same and add the
exponents together.
 The exponent "product rule" tells us that, when

multiplying two powers that have the same base, you
can add the exponents
In this example, you can see how it works. Adding the
exponents is just a short cut!

 (43 )(43)

(4)(4)(4) (4)(4)(4)

 (43 )(43)

(46 )
 However you cannot add powers from different bases

for example

 (43 )(53) (206 )
 You also can add multiply bases together

 For example

 (43 )(43) (4)

(4)(4)(4) (4)(4)(4)(4)
 It can also be reversed like

 (4)(4)(4) (4)(4)(4)(4)

(47 )
 Something to keep in mined is that a 4 still has a

power of 1 so it can be added with other 4’s
The end
 Now you can add exponents

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Product rule

  • 2. directions  Step one check to make sure the bases are the same  Step two check to make sure that the two # with powers are being multiplied together  Step 3 keep the bases the same and add the exponents together.
  • 3.  The exponent "product rule" tells us that, when multiplying two powers that have the same base, you can add the exponents
  • 4. In this example, you can see how it works. Adding the exponents is just a short cut!  (43 )(43) (4)(4)(4) (4)(4)(4)  (43 )(43) (46 )
  • 5.  However you cannot add powers from different bases for example  (43 )(53) (206 )
  • 6.  You also can add multiply bases together  For example  (43 )(43) (4) (4)(4)(4) (4)(4)(4)(4)
  • 7.  It can also be reversed like  (4)(4)(4) (4)(4)(4)(4) (47 )
  • 8.  Something to keep in mined is that a 4 still has a power of 1 so it can be added with other 4’s
  • 9. The end  Now you can add exponents