| 函数的语法vordyhupcad | 说明bwfpqqaamsl | 示例rufohhwrivuxttvxbebawjtazljhrqgmykgsdhvd |
| +ezndofqxnhzqqxrhcwqzkhkffnykfkqkfayesxfvsgh | 加法,将值相加tmekmajyxuijvqrjaxdupyepvqfuhodklulopbkmvhyrvgp | 总长度 = 高度 + 宽度ezndofqxnhzqqxrhcwqzkhkffnykfkqkfayesxfvsgh |
| -bvhlsjagdfseyqibxrmzbqtc | 减法,找出值之间的差异cbbyektvepzehye | 已删除的体积 = 体积 A - 体积 Bbwfpqqaamsl |
| *zbtlvtuwid | 乘zdzlznqjtttbqgmxvtdtwvizzdxlbhqbbwnyhclqytfnyt | 面积 = 高度 * 宽度bwfpqqaamsl |
| /wnwedvokxw | 除nivqqmktdwcdlcrsvyjynvyggsvfebsidescdfrv | 半长度 = 长度 / 2odifoxlonusmlfnketnhqtzqcsuouqlbbbwxtyzlhwrjqy |
| ^brvyunhahpoeuoupj | 幂,X 的 Y 次方jtpgvustbhesezaxnnigckslujwurdnittiocenfww | 高度 ^ 2 yeflwiywdyhwaphl |
| loghtntccchmdbtbqpfbmtmbhlyfelscjglcz | 对数,必须将基数提高到幂的指数才能等于给定数。 yeflwiywdyhwaphl | 2 = log10 100rqhexdgtusjxjnswpojjrofpbqzpzzxcnymgjloukjgelrbko |
| ln dtvtvrnfbtzsfbjlijq | 自然对数,数字的对数与数学常数 e 的基准值。bugoeuvpvqwyszf | ln(x*y) = ln*x + ln*yjtpgvustbhesezaxnnigckslujwurdnittiocenfww |
| sqrtjtpgvustbhesezaxnnigckslujwurdnittiocenfww | 平方根zhaedvbivlhlnglpmel | 4 = sqrt(16)zdzlznqjtttbqgmxvtdtwvizzdxlbhqbbwnyhclqytfnyt |
| sin tgplqmisqwjstwychwhnphbhtk | 正弦htntccchmdbtbqpfbmtmbhlyfelscjglcz |
有效公式语法和缩写(含取整、向上取整、向下取整/舍入)eyotxmppvbvesjnvjhwuznjnxavrhuagyxxzcgtyrcnau
hqvpmelnqkbuxbxs | 已知 c 和 A,a = c * sin(A)rufohhwrivuxttvxbebawjtazljhrqgmykgsdhvd |
| coszhaedvbivlhlnglpmel | 余弦jtpgvustbhesezaxnnigckslujwurdnittiocenfww | 已知 c 和 A,b = c * cos(A)nixiouzdjc |
| tanuibkqsfnyjizynsasxdrt | 正切htntccchmdbtbqpfbmtmbhlyfelscjglcz | 已知 a 和 B,b = a * tan(B)zntxdytglqpwm |
| asinqumurgsupohenrsfleovdrodiwvsdphwvnu | 反正弦brvyunhahpoeuoupj | 已知 a 和 c,A = asin(a/c)tmekmajyxuijvqrjaxdupyepvqfuhodklulopbkmvhyrvgp |
| acosmtndshiathphwxaszyxfnyao | 反余弦zbtlvtuwid | 已知 a 和 c,B = acos(a/c) mrcabendtseanwavpovhszpygwompzdaybcxswhwzivvujiq |
| atanhtntccchmdbtbqpfbmtmbhlyfelscjglcz | 反正切bwfpqqaamsl | 已知 a 和 b,A = atan(a/b)mtndshiathphwxaszyxfnyao |
| exp(x)ewpdkhfszuclfzwttrbpf | 数学常数 e 升至 x 的幂。gbatqruohxruonxvyrghdfsdatksyiz | exp(3) hqvpmelnqkbuxbxs |
| abszdzlznqjtttbqgmxvtdtwvizzdxlbhqbbwnyhclqytfnyt | 绝对值zbtlvtuwid | 2 = abs(-2)odifoxlonusmlfnketnhqtzqcsuouqlbbbwxtyzlhwrjqy |
| pi tgplqmisqwjstwychwhnphbhtk | 圆周长与直径的比bugoeuvpvqwyszf | 圆面积 = pi * r^2atnhumdzmdgmsfjpjvnhuvibfpykalqaywuxoeoalo |
| 舍入 (X)axwgjzsochcgldauordimkqpecofqefsvfqrnjclbgklqgidx | 舍入函数返回舍入到最接近整数的值。它不考虑舍入的方向。uibkqsfnyjizynsasxdrt | round(3.1) = 3round(3.5) = 4round(-3.7) = -4ybejewoaovhpukcwbov |
| 向上舍入 (x)uwmaltgjxqgxck | 向上舍入函数将值返回为大于或等于 x 的最大整数值。zvdjizuevybbekjhcvpawaeftlimgv | roundup(3) = 3roundup(3.1) = 4roundup(-3.7) = -3cbbyektvepzehye |
| 向下舍入 (x) bkvgonrdtevhkzblcnpho | 向下舍入函数将值返回为小于或等于 x 的最小整数值。 yeflwiywdyhwaphl | rounddown(3) = 3rounddown(3.7) = 3rounddown(-3.7) = -4 nkwwrkplyycblojztvakstfpokrxmkjakpsvrdonxiooomcs
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rlklgsseecdmpyqxjwrurblqojfxmljuxbztdm |