信谊x
e-05尾= (5.93266,0.00082573,0.001571951,0.002318172,0.003064541,0.004018053,0.00493061,0.005552929,0.006549172,0.007338123,0.008085823,0.008833522,0.009415033,0.009996545,0.010868442,0.011574151,0.012196174,0.013025341,0.013895908,0.014848681,0.015801455,0.017251758,0.018371164,0.019200479,0.019781399,0.02036254,0.020860957,0.021234807,0.021691677);
v_c =符号(0.0000174)/信谊(1.19);
A_disipador =符号(0.095)*信谊(0.002)*符号(45);
为M = 1:元素个数(尾)
V_Disipador =(尾(M) / A_disipador);
Re = (V_Disipador *信谊(0.039))/ (v_c);
eqn = (1 /√(x) = = 2 *日志((信谊(0.502)/信谊(0.095))/信谊(3.7)+符号(2.51)/ (Re * sqrt (x))))
f {M} = vpasolve (eqn);%这是错误的
M h {M} = f{} *(信谊(0.095)/信谊(0.0039))*(信谊(1.3048)^ 2 /(2 *信谊(9.81)));
结束
f
看看方程。日志()内的潦倒常数又补充说,所以提供了比除以sqrt (x)并不是消极的,那么日志()内的值必须大于1,所以日志必须是积极的。积极的日志乘以- 2是负的,然后如果x是积极sqrt (x)是永远- 1 /√(x)从来不是消极的。我们得出这样的结论,如果x是正数,那么方程不能持有。
如果x是-什么?然后sqrt (x)将复杂的价值,你会以日志的一个复杂的价值和试图匹配1 /√(- x)。这些可以等于多少?我不怀疑,但是我还没有研究证明了这一点。