f(m,n) = m^2 – n^2 is onto or not kindly tell me with detail because i don't understand how ?
onto what?
lets say the function is ZxZ -> Z
f(m,n) is onto if for each element of y of Z there exists (m,n) of ZxZ such that f(m,n) = y
so it is not onto if you can find some number such that f(m,n) is never equal to y . what about y = 2. is the difference of two squares ever equal to 2?
also i am assuming, m,n are integers
So in \(\mathbb{R}\) yes but not in \(\mathbb{Q}, \text{ or } \mathbb{Z} \)
right, it depends on what the domain and codomain are.
how do you type R in latex?
without going into the equation editor
normally at lower level we only talk about the real line, so if this is for something a little more advanced I am surprised the OP did not specify that set...
`\(\mathbb{R}\)`
\(\mathbb{R}\)
:)
how did you get that in grey?
hmm I dont know if i can type it put a ` at the start of your code, and ` at the end
hmm
a\(\mathbb{R}\)a
put the thing under ~ at the start of your code and the thing under ~ at the end
zzrock, can you help me with my question, sorry i dont mean to be rude
i am snatching you :)
`\(\mathbb{R}\)`
its basic algebra
if I can, sure where is it?
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