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Are reciprocals equivalent?
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This is the last part of a question. It is the multiplicative inverse, but a definition online said it was equivalent. What is the truth?
1/1 and 1/1 are equivalent
i think it is equal
but 2/1 and 1/2 are not equal
im sorry
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Ya, the equation is 2x-5/4 and 4/2x-5 and is asking if they are equal.
I thought the obvious choice was that they weren't, but I wasn't sure.
okay thnx
cross multiply
kk
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16=(2x-5)^2
Well, when cross multiplied they make 1/1 and 1/1. Does this mean reciprocals are equivalent?
\(\bf \cfrac{2x-5}{4}\ne \cfrac{4}{2x-5}\qquad \qquad \cfrac{2x-5}{4}\cdot \cfrac{4}{2x-5}=1\)
I'm still confused, they aren't equivalent?
equivalent to each other? no is their product equivalent to 1? yes
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Thank you!
yw
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