Which expression results from applying the Identity Property of Multiplication to 5u+5v+8v +v +10 to get an equivalent expression?
what a weird question.
Hmmm
80 approaches. What do do when everybody is a superguru?
it is clear that \[5u+5v+8v +v +10=5u+14v+10\] but i would say that it is a result of the distributive law, not of the identity property of multiplication
Make an algebraist of u yet...
i was going to retire at 1000 medals, but amistre's example kept me going.
i long for the days when i was a humble master
could you explain what here has to do with the identity property of multiplication? surely not writing \[v=1\times v\] and then adding?
Ok i need The correct Answer iknow how to do this i just need the answer please!!!
Multiplicative Property.
it says "which expression"
five u plus five v plus nine v plus ten five u plus v times the quantity five plus eight end quantity plus v plus ten five times the quantity u plus v end quantity plus eight v plus v plus ten five u plus thirteen v plus v plus ten These are the choices
not "what property"
Yours is the multiplicative property.
first one
ok Thanks
what a dumb quesion!
:-)
Collecting like terms is indeed based on the distributive property of the field. 2x + 2x = (2 + 2)x = 4x
Don't u start:-)
right. distributive law. but look at the question!
I dont really get the question either sorry.
must be some education major wants you to write \[5u+5v+8v+1\times v+10\] and then say wow look, \[8+1=9\] that is the only thing i can figure out
maybe
satellite73 Can i have your acount
of course i could be wrong, but if you read the question i cannot figure out a different answer
i have no account. i am a no account.
What
The identity property of multiplication, also called the multiplication property of one says that a number does not change when that number is multiplied by 1.
Drum roll....
There are additive and multiplicative identities. Additive identity is 0 x + 0 = x Multiplicative identity is 1 x1 = x
What would we do without 0 and 1? There would be nowhere for all the analysts to go hang out.
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