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The functions f(x) and g(x) are graphed below. Determine f(0)= Determine g(0)= Determine (f+g)(0)= Determine f(-1)= Determine g(-1)= Determine (f-g)(-1)= Determine f(0)= Determine g(0)= Determine (g-f)(0)= Determine f(2)= Determine g(2)= Determine (fg)(2)= The functions f() and g() are graphed below. Determine f(0) = Determine g(0) = Determine (f + g)(0)= Determine f(1)= Determine g(-1) = Determine (f - g)(-1) = Determine f(0) = Determine g(0) = Determine (g- f)(0)= Determine f(2) = Determine g(2) = Determine (fg)(2=

          The functions f(x) and g(x) are graphed below.
Determine f(0)=
Determine g(0)=
Determine (f+g)(0)=
Determine f(-1)=
Determine g(-1)=
Determine (f-g)(-1)=
Determine f(0)=
Determine g(0)=
Determine (g-f)(0)=
Determine f(2)=
Determine g(2)=
Determine (fg)(2)=
The functions f() and g() are graphed below.
Determine f(0) =
Determine g(0) =
Determine (f + g)(0)=
Determine f(1)=
Determine g(-1) = Determine (f - g)(-1) = Determine f(0) =
Determine g(0) =
Determine (g- f)(0)=
Determine f(2) = Determine g(2) = Determine (fg)(2=
        
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the functions fx and gx are graphed below determine f0 determine g0 determine fg0 determine f 1 determine g 1 determine f g 1 determine f0 determine g0 determine g f0 determine f2 determine  86467

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Precalculus with Limits
Precalculus with Limits
Ron Larson 2nd Edition
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The functions f(x) and g(x) are graphed below. Determine f(0)= Determine g(0)= Determine (f+g)(0)= Determine f(-1)= Determine g(-1)= Determine (f-g)(-1)= Determine f(0)= Determine g(0)= Determine (g-f)(0)= Determine f(2)= Determine g(2)= Determine (fg)(2)= The functions f() and g() are graphed below. Determine f(0) = Determine g(0) = Determine (f + g)(0)= Determine f(1)= Determine g(-1) = Determine (f - g)(-1) = Determine f(0) = Determine g(0) = Determine (g- f)(0)= Determine f(2) = Determine g(2) = Determine (fg)(2=
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00:01 For this problem we're given two different graphs and i've sketched them here.
00:06 They're not perfect recreations by any means but that's the basic shape of them.
00:11 And we're asked to evaluate f of 1 and f of 3 for each graph.
00:16 And so all of this really means is what is my y value at this x value? so it tells me my x value is 1, i want to know what my y is.
00:26 And then for the second one my x value is 3, what's my y value? so for 1, i could say 1 is like right here, this would be my x.
00:37 So i'm just going to like think about this vertical line and where it crosses.
00:40 It crosses here and so i look at what that y value is.
00:44 And it turns out that that y value is positive 1.
00:48 So f of 1 is going to equal 1...
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