What is the correct term to use here in this context?

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Say I have function, $y = e^2x+1$ so is it correct to say,



  1. $x$ is the independent variable of the function.

  2. $ 2x + 1$ is the argument of the function.

I'm getting confused between independent variable and argument.



Can anyone highlight some distinguishing points that can clear my confusion?



Thanks!







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  • $x$ is the argument (also known as : independent variable) of the function $2x+1$. But $x$ is also the argument of the composed function $e^2x+1$.
    – Mauro ALLEGRANZA
    Jul 20 at 9:28











  • en.m.wikipedia.org/wiki/Argument_of_a_function
    – Peter Szilas
    Jul 20 at 9:30










  • @MauroALLEGRANZA I just read that, I had the confusion because my teacher refers to $2x+1$ as argument, anyway then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:45










  • @MauroALLEGRANZA What is the difference between the last two sentences you said. (I'm dumb please forgive me :) )
    – William
    Jul 20 at 10:00










  • @MauroALLEGRANZA $e^5$ umm so where are you going with this?
    – William
    Jul 21 at 10:36














up vote
0
down vote

favorite












Say I have function, $y = e^2x+1$ so is it correct to say,



  1. $x$ is the independent variable of the function.

  2. $ 2x + 1$ is the argument of the function.

I'm getting confused between independent variable and argument.



Can anyone highlight some distinguishing points that can clear my confusion?



Thanks!







share|cite|improve this question



















  • $x$ is the argument (also known as : independent variable) of the function $2x+1$. But $x$ is also the argument of the composed function $e^2x+1$.
    – Mauro ALLEGRANZA
    Jul 20 at 9:28











  • en.m.wikipedia.org/wiki/Argument_of_a_function
    – Peter Szilas
    Jul 20 at 9:30










  • @MauroALLEGRANZA I just read that, I had the confusion because my teacher refers to $2x+1$ as argument, anyway then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:45










  • @MauroALLEGRANZA What is the difference between the last two sentences you said. (I'm dumb please forgive me :) )
    – William
    Jul 20 at 10:00










  • @MauroALLEGRANZA $e^5$ umm so where are you going with this?
    – William
    Jul 21 at 10:36












up vote
0
down vote

favorite









up vote
0
down vote

favorite











Say I have function, $y = e^2x+1$ so is it correct to say,



  1. $x$ is the independent variable of the function.

  2. $ 2x + 1$ is the argument of the function.

I'm getting confused between independent variable and argument.



Can anyone highlight some distinguishing points that can clear my confusion?



Thanks!







share|cite|improve this question











Say I have function, $y = e^2x+1$ so is it correct to say,



  1. $x$ is the independent variable of the function.

  2. $ 2x + 1$ is the argument of the function.

I'm getting confused between independent variable and argument.



Can anyone highlight some distinguishing points that can clear my confusion?



Thanks!









share|cite|improve this question










share|cite|improve this question




share|cite|improve this question









asked Jul 20 at 9:23









William

801214




801214











  • $x$ is the argument (also known as : independent variable) of the function $2x+1$. But $x$ is also the argument of the composed function $e^2x+1$.
    – Mauro ALLEGRANZA
    Jul 20 at 9:28











  • en.m.wikipedia.org/wiki/Argument_of_a_function
    – Peter Szilas
    Jul 20 at 9:30










  • @MauroALLEGRANZA I just read that, I had the confusion because my teacher refers to $2x+1$ as argument, anyway then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:45










  • @MauroALLEGRANZA What is the difference between the last two sentences you said. (I'm dumb please forgive me :) )
    – William
    Jul 20 at 10:00










  • @MauroALLEGRANZA $e^5$ umm so where are you going with this?
    – William
    Jul 21 at 10:36
















  • $x$ is the argument (also known as : independent variable) of the function $2x+1$. But $x$ is also the argument of the composed function $e^2x+1$.
    – Mauro ALLEGRANZA
    Jul 20 at 9:28











  • en.m.wikipedia.org/wiki/Argument_of_a_function
    – Peter Szilas
    Jul 20 at 9:30










  • @MauroALLEGRANZA I just read that, I had the confusion because my teacher refers to $2x+1$ as argument, anyway then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:45










  • @MauroALLEGRANZA What is the difference between the last two sentences you said. (I'm dumb please forgive me :) )
    – William
    Jul 20 at 10:00










  • @MauroALLEGRANZA $e^5$ umm so where are you going with this?
    – William
    Jul 21 at 10:36















$x$ is the argument (also known as : independent variable) of the function $2x+1$. But $x$ is also the argument of the composed function $e^2x+1$.
– Mauro ALLEGRANZA
Jul 20 at 9:28





$x$ is the argument (also known as : independent variable) of the function $2x+1$. But $x$ is also the argument of the composed function $e^2x+1$.
– Mauro ALLEGRANZA
Jul 20 at 9:28













en.m.wikipedia.org/wiki/Argument_of_a_function
– Peter Szilas
Jul 20 at 9:30




en.m.wikipedia.org/wiki/Argument_of_a_function
– Peter Szilas
Jul 20 at 9:30












@MauroALLEGRANZA I just read that, I had the confusion because my teacher refers to $2x+1$ as argument, anyway then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
– William
Jul 20 at 9:45




@MauroALLEGRANZA I just read that, I had the confusion because my teacher refers to $2x+1$ as argument, anyway then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
– William
Jul 20 at 9:45












@MauroALLEGRANZA What is the difference between the last two sentences you said. (I'm dumb please forgive me :) )
– William
Jul 20 at 10:00




@MauroALLEGRANZA What is the difference between the last two sentences you said. (I'm dumb please forgive me :) )
– William
Jul 20 at 10:00












@MauroALLEGRANZA $e^5$ umm so where are you going with this?
– William
Jul 21 at 10:36




@MauroALLEGRANZA $e^5$ umm so where are you going with this?
– William
Jul 21 at 10:36










1 Answer
1






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up vote
1
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If $f(x)=e^2x+1$ , then $x$ is the independent variable of $f$ and $x$ is the argument in $f$.






share|cite|improve this answer





















  • So basically you're saying, argument and independent variable are one and same thing?
    – William
    Jul 20 at 9:29











  • Yes, they are one and same thing.
    – Fred
    Jul 20 at 9:31










  • then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:42










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1 Answer
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1 Answer
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active

oldest

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active

oldest

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oldest

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up vote
1
down vote













If $f(x)=e^2x+1$ , then $x$ is the independent variable of $f$ and $x$ is the argument in $f$.






share|cite|improve this answer





















  • So basically you're saying, argument and independent variable are one and same thing?
    – William
    Jul 20 at 9:29











  • Yes, they are one and same thing.
    – Fred
    Jul 20 at 9:31










  • then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:42














up vote
1
down vote













If $f(x)=e^2x+1$ , then $x$ is the independent variable of $f$ and $x$ is the argument in $f$.






share|cite|improve this answer





















  • So basically you're saying, argument and independent variable are one and same thing?
    – William
    Jul 20 at 9:29











  • Yes, they are one and same thing.
    – Fred
    Jul 20 at 9:31










  • then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:42












up vote
1
down vote










up vote
1
down vote









If $f(x)=e^2x+1$ , then $x$ is the independent variable of $f$ and $x$ is the argument in $f$.






share|cite|improve this answer













If $f(x)=e^2x+1$ , then $x$ is the independent variable of $f$ and $x$ is the argument in $f$.







share|cite|improve this answer













share|cite|improve this answer



share|cite|improve this answer











answered Jul 20 at 9:27









Fred

37.3k1237




37.3k1237











  • So basically you're saying, argument and independent variable are one and same thing?
    – William
    Jul 20 at 9:29











  • Yes, they are one and same thing.
    – Fred
    Jul 20 at 9:31










  • then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:42
















  • So basically you're saying, argument and independent variable are one and same thing?
    – William
    Jul 20 at 9:29











  • Yes, they are one and same thing.
    – Fred
    Jul 20 at 9:31










  • then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
    – William
    Jul 20 at 9:42















So basically you're saying, argument and independent variable are one and same thing?
– William
Jul 20 at 9:29





So basically you're saying, argument and independent variable are one and same thing?
– William
Jul 20 at 9:29













Yes, they are one and same thing.
– Fred
Jul 20 at 9:31




Yes, they are one and same thing.
– Fred
Jul 20 at 9:31












then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
– William
Jul 20 at 9:42




then what term should I use to refer to whatever is inside $ .$ of $e^. $ ?
– William
Jul 20 at 9:42












 

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