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)
149
計算のしかた
通常の電卓と同じように操作してください。
四則演算の例
例 題 操 作 表 示
53+123−63=113
53
123
63
0.
53.+
176.−
113.
963×(23−56)=
−31779
23
56
963
−33.×
−31'779.
定数計算の例
定数を入力したら、 のいずれかを2回押します。
例 題 操 作 表 示
12+23=35
45+23=68
23 12
45
K 35.+
K 68.+
2.3×12=27.6
4.5×12=54
12
2.3
4.5
K 27.6×
K 54.×
17+17+17+17=68 17
K 68.+