It is about absolute value functions: If f(x)= x+8, find f(-11)
@grrrxxiii
@CallMeKiki
thanks i did
1
A. -3 B. 3 C. -19 D. 19
that is the answer choices
f(x)= \(\bf |x+8|\), find f(-11) ?
the vertical lines around the x + 8 mean the absolute value
yeah i met to put that sorry
\(\large \bf f(x)= |{\color{brown}{ x}}+8|\qquad f({\color{brown}{ -11}})=|{\color{brown}{ \square ?}}+8|\)
i don't get it
@jdoe001
hmm? have you covered solving functions yet? that's a plain vanilla function with an argument
lemme put it differrent if it helps then \(\bf f({\color{brown}{ -11}})={\color{brown}{ x}}+8\) what would that yield?
so it would be -11+8 then
yeap but bear in mind that, with absolute values once you remove the "bars" whatever is inside, it comes out positive thus \(\large {\bf f(x)= |{\color{brown}{ x}}+8|\qquad f({\color{brown}{ -11}})=|{\color{brown}{ -11}}+8|\to |-3|\quad \to +3 }\)
so it would be B then 3
it'd be 3, or positive 3, since absolute values are always positive
okay thanks
yw
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