2.2 - Figur - Grafen till f(x) = 3x - 2

Förberedande kurs i matematik 1

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Nuvarande version (25 mars 2008 kl. 07.00) (redigera) (ogör)
 
Rad 72: Rad 72:
dy := dx; % vertical distance between grid lines
dy := dx; % vertical distance between grid lines
-
Lx_lft := 6*dx+2pt; % Length of the left-hand part of the x-axis
+
Lx_lft := 4*dx+2pt; % Length of the left-hand part of the x-axis
-
Lx_rt := 6*dx+2pt; % Length of the right-hand part of the x-axis
+
Lx_rt := 4*dx+2pt; % Length of the right-hand part of the x-axis
-
Ly_lwr := 6*dy+4pt; % Length of the lower part of the y-axis
+
Ly_lwr := 4*dy+4pt; % Length of the lower part of the y-axis
-
Ly_upr := 6*dy+4pt; % Length of the upper part of the y-axis
+
Ly_upr := 4*dy+4pt; % Length of the upper part of the y-axis
ahangle := 30; % Angle of the arrow tip
ahangle := 30; % Angle of the arrow tip
Rad 115: Rad 115:
vardef f(expr x) = 3*x-2 enddef;
vardef f(expr x) = 3*x-2 enddef;
path p_line;
path p_line;
-
p_line := (-2*2dx,f(-2)*2dy)--(3*2dx,f(3)*2dy);
+
p_line := (-2*dx,f(-2)*dy)--(3*dx,f(3)*dy);
s := xpart (p_line intersectiontimes ((-Lx_lft,-Ly_lwr)--(Lx_rt,-Ly_lwr)));
s := xpart (p_line intersectiontimes ((-Lx_lft,-Ly_lwr)--(Lx_rt,-Ly_lwr)));
t := xpart (p_line intersectiontimes ((-Lx_lft,Ly_upr)--(Lx_rt,Ly_upr)));
t := xpart (p_line intersectiontimes ((-Lx_lft,Ly_upr)--(Lx_rt,Ly_upr)));
Rad 123: Rad 123:
linecap := rounded;
linecap := rounded;
drawoptions();
drawoptions();
- 
-
% Tick marks
 
-
pickup pencircle scaled 0.4pt;
 
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for x=2dx step 2dx until infinity:
 
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exitif x>Lx_rt-4pt;
 
-
draw (x,-1.5pt)--(x,1.5pt);
 
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endfor
 
-
for x=-2dx step -2dx until -infinity:
 
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exitif x<-Lx_lft+2pt;
 
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draw (x,-1.5pt)--(x,1.5pt);
 
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endfor
 
-
for y=2dy step 2dy until infinity:
 
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exitif y>Ly_upr-6pt;
 
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draw (-1.5pt,y)--(1.5pt,y);
 
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endfor
 
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for y=-2dy step -2dy until -infinity:
 
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exitif y<-Ly_lwr+2pt;
 
-
draw (-1.5pt,y)--(1.5pt,y);
 
-
endfor
 
% Rescale the image
% Rescale the image

Nuvarande version

Detta är en figur som används i svaret till övning 2.2:7 och är ritad i språket Metapost. Du kan redigera bilden genom att klicka på redigera-fliken.


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