How to determine $x$?Defining a function with certain propertieshow do you get values out of this function:...
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$begingroup$
If $fleft(dfrac{x-1}{x+1}right)=x^2+x-1$. What is $x=?$
A) $0quad$ B) $1quad$ C)$-1quad$ D)$2quad$ E)$-2$
I believe, the problem is missing something, because for every $x$ I plug in, there exists a value of the function.
functions
$endgroup$
add a comment |
$begingroup$
If $fleft(dfrac{x-1}{x+1}right)=x^2+x-1$. What is $x=?$
A) $0quad$ B) $1quad$ C)$-1quad$ D)$2quad$ E)$-2$
I believe, the problem is missing something, because for every $x$ I plug in, there exists a value of the function.
functions
$endgroup$
1
$begingroup$
This depends obviously of which function $f$ you are considering.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
This is the only information I've been given in the exam. Can you please explain what do you mean by which function $f$?
$endgroup$
– Eldar Rahimli
16 hours ago
$begingroup$
$x$ can be $0$ is $f$ is constant equal to $-1$ for example. It can be $x=1$ if $f$ is constant equal to $1$. It can be $x=2$ if $f$ is constant equal to $5$. It can be $x=-2$ if $f$ is constant equal to $1$. The only answer $x$ cannot be is $-1$, because in that case, the quotient is not defined.
$endgroup$
– TheSilverDoe
16 hours ago
1
$begingroup$
It is dubious that the question was reproduced verbatim/in extenso.
$endgroup$
– Yves Daoust
16 hours ago
add a comment |
$begingroup$
If $fleft(dfrac{x-1}{x+1}right)=x^2+x-1$. What is $x=?$
A) $0quad$ B) $1quad$ C)$-1quad$ D)$2quad$ E)$-2$
I believe, the problem is missing something, because for every $x$ I plug in, there exists a value of the function.
functions
$endgroup$
If $fleft(dfrac{x-1}{x+1}right)=x^2+x-1$. What is $x=?$
A) $0quad$ B) $1quad$ C)$-1quad$ D)$2quad$ E)$-2$
I believe, the problem is missing something, because for every $x$ I plug in, there exists a value of the function.
functions
functions
edited 14 hours ago
Eldar Rahimli
asked 16 hours ago
Eldar RahimliEldar Rahimli
21510
21510
1
$begingroup$
This depends obviously of which function $f$ you are considering.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
This is the only information I've been given in the exam. Can you please explain what do you mean by which function $f$?
$endgroup$
– Eldar Rahimli
16 hours ago
$begingroup$
$x$ can be $0$ is $f$ is constant equal to $-1$ for example. It can be $x=1$ if $f$ is constant equal to $1$. It can be $x=2$ if $f$ is constant equal to $5$. It can be $x=-2$ if $f$ is constant equal to $1$. The only answer $x$ cannot be is $-1$, because in that case, the quotient is not defined.
$endgroup$
– TheSilverDoe
16 hours ago
1
$begingroup$
It is dubious that the question was reproduced verbatim/in extenso.
$endgroup$
– Yves Daoust
16 hours ago
add a comment |
1
$begingroup$
This depends obviously of which function $f$ you are considering.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
This is the only information I've been given in the exam. Can you please explain what do you mean by which function $f$?
$endgroup$
– Eldar Rahimli
16 hours ago
$begingroup$
$x$ can be $0$ is $f$ is constant equal to $-1$ for example. It can be $x=1$ if $f$ is constant equal to $1$. It can be $x=2$ if $f$ is constant equal to $5$. It can be $x=-2$ if $f$ is constant equal to $1$. The only answer $x$ cannot be is $-1$, because in that case, the quotient is not defined.
$endgroup$
– TheSilverDoe
16 hours ago
1
$begingroup$
It is dubious that the question was reproduced verbatim/in extenso.
$endgroup$
– Yves Daoust
16 hours ago
1
1
$begingroup$
This depends obviously of which function $f$ you are considering.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
This depends obviously of which function $f$ you are considering.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
This is the only information I've been given in the exam. Can you please explain what do you mean by which function $f$?
$endgroup$
– Eldar Rahimli
16 hours ago
$begingroup$
This is the only information I've been given in the exam. Can you please explain what do you mean by which function $f$?
$endgroup$
– Eldar Rahimli
16 hours ago
$begingroup$
$x$ can be $0$ is $f$ is constant equal to $-1$ for example. It can be $x=1$ if $f$ is constant equal to $1$. It can be $x=2$ if $f$ is constant equal to $5$. It can be $x=-2$ if $f$ is constant equal to $1$. The only answer $x$ cannot be is $-1$, because in that case, the quotient is not defined.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
$x$ can be $0$ is $f$ is constant equal to $-1$ for example. It can be $x=1$ if $f$ is constant equal to $1$. It can be $x=2$ if $f$ is constant equal to $5$. It can be $x=-2$ if $f$ is constant equal to $1$. The only answer $x$ cannot be is $-1$, because in that case, the quotient is not defined.
$endgroup$
– TheSilverDoe
16 hours ago
1
1
$begingroup$
It is dubious that the question was reproduced verbatim/in extenso.
$endgroup$
– Yves Daoust
16 hours ago
$begingroup$
It is dubious that the question was reproduced verbatim/in extenso.
$endgroup$
– Yves Daoust
16 hours ago
add a comment |
0
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1
$begingroup$
This depends obviously of which function $f$ you are considering.
$endgroup$
– TheSilverDoe
16 hours ago
$begingroup$
This is the only information I've been given in the exam. Can you please explain what do you mean by which function $f$?
$endgroup$
– Eldar Rahimli
16 hours ago
$begingroup$
$x$ can be $0$ is $f$ is constant equal to $-1$ for example. It can be $x=1$ if $f$ is constant equal to $1$. It can be $x=2$ if $f$ is constant equal to $5$. It can be $x=-2$ if $f$ is constant equal to $1$. The only answer $x$ cannot be is $-1$, because in that case, the quotient is not defined.
$endgroup$
– TheSilverDoe
16 hours ago
1
$begingroup$
It is dubious that the question was reproduced verbatim/in extenso.
$endgroup$
– Yves Daoust
16 hours ago