10 SCREEN 12
70 LOCATE 1, 20
80 PRINT "Triple Integral"
90 PRINT "                                     "; CHR$(244); "2"; CHR$(244); "y^2"; CHR$(244); "z"
100 PRINT "We will evaluate the triple integral "; CHR$(245); "0"; CHR$(245); "-1 "; CHR$(245); "1 yzdxdzdy"
110 PRINT CHR$(244); "2"; CHR$(244); "y^2"; CHR$(244); "z          "; CHR$(244); "2"; CHR$(244); "y^2     "; CHR$(179); "x=z"
120 PRINT CHR$(245); "0"; CHR$(245); "-1 "; CHR$(245); "1 yzdxdzdy="; CHR$(245); "0"; CHR$(245); "-1 (xyz)"; CHR$(179); "x=1 dzdy"
130 PRINT " "; CHR$(244); "2"; CHR$(244); "y^2            "; CHR$(244); "2                  "; CHR$(179); "z=y^2"
140 PRINT "="; CHR$(245); "0"; CHR$(245); "-1 yz^2-yzdzdy="; CHR$(245); "0 (yz^3/3)-(yz^2/2)"; CHR$(179); "z=-1 dy"
150 PRINT " "; CHR$(244); "2                                                     "; CHR$(179); "2"
160 PRINT "="; CHR$(245); "0 (y^7/3)-(y^5/2)+(5y/6)dy=(y^8/24)-(y^6/12)+(5y^2/12)"; CHR$(179); "0"
170 PRINT "=(256/24)-(64/12)+(20/12)=84/12=7"
180 SYSTEM