Practice problem
Select the pieces of a piecewise function that matches the graph above.
f(x)=5if−2<x≤1f(x)=5\quad\text{if}\quad-2< x\leq1f(x)=5if−2<x≤1
f(x)=−4if−6<x≤−2f(x)=-4\quad\text{if}\quad-6< x\leq-2f(x)=−4if−6<x≤−2
f(x)=−3if1<x≤5f(x)=-3\quad\text{if}\quad1< x\leq5f(x)=−3if1<x≤5
f(x)=5if−2>x≥1f(x)=5\quad\text{if}\quad-2> x\geq1f(x)=5if−2>x≥1
f(x)=−6if−4≤x≤−2f(x)=-6\quad\text{if}\quad-4\leq x\leq-2f(x)=−6if−4≤x≤−2
f(x)=−3if1≤x<5f(x)=-3\quad\text{if}\quad1\leq x<5f(x)=−3if1≤x<5
f(x)=−4if−6≤x≤−2f(x)=-4\quad\text{if}\quad-6\leq x\leq-2f(x)=−4if−6≤x≤−2
f(x)=−3if1≥x<5f(x)=-3\quad\text{if}\quad1\geq x<5f(x)=−3if1≥x<5
Type a concept, like “slope” or “photosynthesis”.