送10分題﹕求M的值
回答 (8)
2007-03-10 9:02 pm
✔ 最佳答案
M = P (P + 1) ÷ 1001M = 923 (923 + 1) ÷ 1001
M = 923 (924) ÷ 1001
M = 852852 ÷ 1001
M = 852
參考: Me
2007-10-31 2:31 am
成日送分...
2007-03-17 11:10 pm
M=P(P+1)÷1001
= 923 ( 923 + 1)÷1001
= 923 (924) ÷1001
= 852852÷1001
= 852
= 923 ( 923 + 1)÷1001
= 923 (924) ÷1001
= 852852÷1001
= 852
2007-03-14 1:48 am
M=P(P+1)÷1001
M=923(923+1)÷1001
M=852852÷1001
M=852
M=923(923+1)÷1001
M=852852÷1001
M=852
2007-03-11 12:28 am
M=P(P+1)÷1001
M=923X(923+1)÷1001
M=923X924÷1001
M=852852÷1001
M=852
M=923X(923+1)÷1001
M=923X924÷1001
M=852852÷1001
M=852
2007-03-10 9:15 pm
M=P(P+1)÷1001
M=923(923+1)÷1001
After calculation ,
M=852
M=923(923+1)÷1001
After calculation ,
M=852
2007-03-10 9:11 pm
M= P(P+1)÷1001(以P代入)
M= 923 ( 923 + 1)÷1001
M= 923 (924) ÷1001
M= 852852÷1001
M= 852
2007-03-17 22:31:30 補充：
M=(P平方 P)÷1001M=(851929 923)÷1001M=852
M= 923 ( 923 + 1)÷1001
M= 923 (924) ÷1001
M= 852852÷1001
M= 852
2007-03-17 22:31:30 補充：
M=(P平方 P)÷1001M=(851929 923)÷1001M=852
2007-03-10 9:03 pm
M=P(P+1)÷1001
= 923 ( 923 + 1)÷1001
= 923 (924) ÷1001
= 852852÷1001
= 852
= 923 ( 923 + 1)÷1001
= 923 (924) ÷1001
= 852852÷1001
= 852
收錄日期: 2021-04-12 22:14:51
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