Determine f(2), f(t-4).
a.) f(x) = x^2 + 9
b.) f(x) = x^2 + 3x + 2
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OpenStudy (anonymous):
plz explain
OpenStudy (anonymous):
\[f(\color{red}{x}) =\color{red}{x^2}+9\\f(\color{red}{2}) =\color{red}{2^2}+9=13\]
can you do the rest?
OpenStudy (anonymous):
that yes but the t-4 part no
OpenStudy (tylerd):
plug in t-4 for x
OpenStudy (tylerd):
see what you get
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OpenStudy (xapproachesinfinity):
\(\huge \color{green}{f(\color{red}{t-4})=[~~~~~~]^2+9}\)
in the barackets put t-4 instead of x
\(\huge \color{green}{f(\color{red}{t-4})=[\color{red}{t-4}]^2+9}\)
OpenStudy (xapproachesinfinity):
can you do it now?
OpenStudy (xapproachesinfinity):
instead of x you put t-4, the same if it is 2 or any other
number or expression
OpenStudy (anonymous):
but wat is (t-4)^2
OpenStudy (anonymous):
im not suppose to use a calculator
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OpenStudy (xapproachesinfinity):
you don't know how to expand that
\(\huge \color{brown}{(t-4)^2=(t-4)(t-4)}\)
Foil and you have
\(\huge \color{brown}{(t-4)(t-4)=t^2-4t-4t-4(-4)\\~~~~~~~~~~~~~~~~~~~~~=t^2-8t+16}\)
OpenStudy (xapproachesinfinity):
Do you know how to do this?
OpenStudy (xapproachesinfinity):
\(\huge \color{brown}{(a+b)^2=a^2+2ab+b^2}\)
this is called binomial expansion you should be able to this by now
since you are taking that course!