(1+0.23+0.34)*(0.23+0.34+0.65)-(1+0.23+0.34+0.65)*(0.23+0.34))

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(1+0.23+0.34)*(0.23+0.34+0.65)-(1+0.23+0.34+0.65)*(0.23+0.34))(1+0.23+0.34)*(0.23+0.34+0.65)-(1+0.23

(1+0.23+0.34)*(0.23+0.34+0.65)-(1+0.23+0.34+0.65)*(0.23+0.34))
(1+0.23+0.34)*(0.23+0.34+0.65)-(1+0.23+0.34+0.65)*(0.23+0.34))

(1+0.23+0.34)*(0.23+0.34+0.65)-(1+0.23+0.34+0.65)*(0.23+0.34))
(1+0.23+0.34)×(0.23+0.34+0.65)-(1+0.23+0.34+0.65)×(0.23+0.34)
这道题目把(1+0.23+0.34)设为A,(0.23+0.34)设为B.
那么原式变成:
A×(B+0.65)-(A+0.65)×B
=AB+0.65A-AB-0.65B
=0.65A-0.65B
=0.65×(A-B)
=0.65×1
=0.65
{因为A=1+0.23+0.34,B=0.23+0.34,那么A-B=1+0.23+0.34-0.23-0.34=1}