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Screenshot below! want to learn how to do it!
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@satellite73
find \(f(10)\) then find \(g(10)\) then multiply those two answers
f=(x^2-7)(10)?
oh no lets go slow
please :P
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\(f\)is a function it is not a multiplication so for example if \(f(x)=x^2-7\) hten \[f(2)=2^2-7\\ f(3)=3^2-7\\ f(\pi)=\pi^2-7\\ f(\spadesuit)=\spadesuit^2-7\]
oh! so therefore
f(10)=10^2-7
yes
and then that would mean that G(10)=13-10?
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yes
so then (fg)(10)=10^2-7+13-10?
no evaluate each function first
\[f(10)=10^2-7=?\]
ok so 100-7=93 f(10)=93 13-10=3 so G=3
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yes NOW multiply to find \(fg(10)\)
use a calculator
so that would be ((93)(3)) which is 279 so (fg)(10)=279
yes
got it! thanks! Next one coming up in a different question!
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