if x= y-3 and y= z^2, what is x in terms of z
Plug \(y=z^2\) into the first equation, what would you get?
Hint: Substitution
still confused
The first equation \(x=y-3\), but y is the same as z^2 by the second equation. So \[x=z^2-3\]
ughhh still not getting it im trying to solve it myself
Oh do you know what "x in terms of z" means?
no
It means to write x=some expression in z, likw x=z, x=2z+3, x=z^2+1, etc.
But you still need to satisfy the given equations.
so is the answer z^-2/3
The answer is \(x=z^2-3\).
but that's not one of the options
Then either your options are all wrong or you didn't write your question right! :D
Is it \(x=y-3\) or \(x=y^{-3}\)?
its x=y-3 and y=z^2 and the answers are A z^3/2 B z^5 C z^-6 D z^-2/3
Then your answer is C, but your question is \(x=y^{-3}\)...
ok thanks for helping me i appreciate
Anytime! :)
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