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楼主 |
发表于 2026-2-2 21:34
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本帖最后由 ysr 于 2026-2-28 16:57 编辑
ja2 = 1 & String(12, "0"): jb2 = 2 & String(12, "0"): jc2 = 3 & String(12, "0")
jd2 = 4 & String(12, "0"): je2 = 5 & String(12, "0")
jpp4 = jie4cifc(Trim(jb2), Trim(jc2), Trim(jd2), Trim(je2), Trim(ja2), 12)
(2B+1)F^4+【2N(2B+1)+(4N+1)(2B+1)】F^3-【N^2(2B+1)-2N(4N+1)(2B+1)-N(2N+1)(2B+1)】F^2
-【N^2(4N+1)(2B+1)-2N^2(2N+1)(2B+1)】F+【2DN^2-N^3(2N+1)(2B+1)】=0
注意符号,首先计算一下方程的系数a,b,c,d,e
Public Function jie4cifc(a2 As String, b2 As String, c2 As String, d2 As String, k2 As String, sd As String) As String
'解四次方程的代码如下(这个运行结果是对的)
a3 = mcc2(Trim(a2), Trim(k2), Val(sd))
b3 = mcc2(Trim(b2), Trim(k2), Val(sd))
c3 = mcc2(Trim(C2), Trim(k2), Val(sd))
d3 = mcc2(Trim(D2), Trim(k2), Val(sd))
jk = 8 & String(sd, "0")
ja1 = mbc2("-4" & String(sd, "0"), Trim(b3), Val(sd))
jb1 = mpc2(mbc2(2 & String(sd, "0"), mbc2(Trim(a3), Trim(c3), Val(sd)), Val(sd)), mbc2(8 & String(sd, "0"), Trim(d3), Val(sd)))
jc1 = mpc2(mbc2(Trim(d3), mpc2(mbc2(4 & String(sd, "0"), Trim(b3), Val(sd)), mbc2(Trim(a3), Trim(a3), Val(sd))), Val(sd)), mbc2(Trim(c3), Trim(c3), Val(sd)))
Y = jie3cifc(Trim(ja1), Trim(jb1), Trim(jc1), Trim(jk), Val(sd))
Y1 = zhengliys2(Trim(Y), Val(sd))
za = 1 & String(sd, "0")
z2 = mpc2(mpc3(mbc2(8 & String(sd, "0"), Trim(Y1), Val(sd)), mbc2(Trim(a3), Trim(a3), Val(sd))), mbc2(4 & String(sd, "0"), Trim(b3), Val(sd)))
z2 = mbbc2(qdfh(Trim(z2)), Val(sd))
zb1 = mcc2(mpc3(Trim(a3), Trim(z2)), 2 & String(sd, "0"), Val(sd))
zb2 = mcc2(mpc2(Trim(a3), Trim(z2)), 2 & String(sd, "0"), Val(sd))
zc1 = mpc3(Trim(Y1), mcc2(mpc2(mbc2(Trim(a3), Trim(Y1), Val(sd)), Trim(c3)), Trim(z2), Val(sd)))
zc2 = mpc2(Trim(Y1), mcc2(mpc2(mbc2(Trim(a3), Trim(Y1), Val(sd)), Trim(c3)), Trim(z2), Val(sd)))
y3 = jie2cifc(Trim(za), Trim(zb1), Trim(zc1), Val(sd))
y4 = jie2cifc(Trim(za), Trim(zb2), Trim(zc2), Val(sd))
jie4cifc = y3 & " " & y4
End Function
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