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mathslover (mathslover):
put x=a
OpenStudy (firejay5):
is a 1
mathslover (mathslover):
that is: f(a) = 3(a)-5
OpenStudy (firejay5):
what would it be???
mathslover (mathslover):
What are you asking for? Can you explain exactly?
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OpenStudy (firejay5):
you are replacing x and replacing in it for x
OpenStudy (firejay5):
A I meant
mathslover (mathslover):
I replaced X with a
OpenStudy (firejay5):
How would you show your work
mathslover (mathslover):
For example: given f(x) =3(x)^2
Find f(a)
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mathslover (mathslover):
first of all replace X by a that is: f(a) = 3(a)^2
mathslover (mathslover):
Just like this
OpenStudy (firejay5):
is A like 1A
OpenStudy (firejay5):
uh
OpenStudy (anonymous):
"a" is just a different variable instead of "x". It's just a name... mostly, functions use 'x' but that's just a habit/tradition. The question wants you to see that it doesn't really matter... that a function of "a" looks just like the function of "x" -- you just replace all the x terms with an "a" in place of the "x".
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OpenStudy (anonymous):
So if f(x) = 2x, then f(a) = 2a, and f(y) = 2y and so on. The function "f" says, "take what is in the parenthesis and multiply it by 2"
OpenStudy (firejay5):
so what would it be
OpenStudy (anonymous):
If f(x) = 3x - 5 then
f(a) = 3a - 5
In this case, the function "f" just says , "take the thing in the parenthesis, multiply by 3, then subtract 5 from the answer"
It doesn't matter if you call the "thing in parenthesis" an "x" or an "a"