Mathematics
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==equ==
Unary equation
Multivariate equation
==cal==
Solution inequality
Mathematical calculation
Fractional calculation
Mathematical statistics
Resolving prime factor
Fraction and Decimal Interactions
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==LiAl==
Determinant
Matrix multiplication
Inverse matrix
==der==
Derivative function
==img==
Function image
==que==
Q&A
current location:Mathematical operation > History of Mathematical Computation
20* lg(0.2)-20* lg(24)-20* lg(0.12*24)
20* lg(0.2)-20* lg(22)-20* lg(0.12*22)
20* lg(0.2)-20* lg(20)-20* lg(0.12*20)
20* lg(0.2)-20* lg(18)-20* lg(0.12*18)
20* lg(0.2)-20* lg(15)-20* lg(0.12*15)
20* lg(0.2)-20* lg(13)-20* lg(0.12*13)
20* lg(0.2)-20* lg(10)-20* lg(0.12*10)
20* lg(0.2)-20* lg(8.33)
20* lg(0.2)-20* lg(5)
20* lg(0.2)-20* lg(4)
20* lg(0.2)-20* lg(3)
20* lg(0.2)-20* lg(2)
20*lg(70)+20* lg(1/1.3*0.1)+ 20*lg(1/7.073*0.1)-20* lg(0.12*0.1)-20* lg(0.02*0.1)-20* lg(1/0.205*0.1)-20* lg(1/23.894*0.1)
20*lg(70)+20* lg(1/1.3*0.1)+ 20*lg(1/7.073*0.1)-20* lg(0.12*0.1)-20* lg(0.02*0.1)-20* lg(1/0.205*0.1)-20* lg(1/23.894*0.1)
20*lg70+20* lg(1/1.3)
20lg70
lg3
-90-arctan(0.12×100)-arctan(0.02×100)-arctan(1/0.205×100)-arctan(1/23.894×100)+arctan(1/1.3×100)+arctan(1/7.073×100) =
-90-arctan(0.12×70)-arctan(0.02×70)-arctan(1/0.205×70)-arctan(1/23.894×70)+arctan(1/1.3×70)+arctan(1/7.073×70) =
A(6187)
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