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What has the author Michel Waldschmidt written?
Michel Waldschmidt has written: 'Diophantine Approximation on Linear Algebraic Groups' 'Transcendence methods' -- subject(s): Transcendental numbers, Algebraic number theory 'Linear independence of logarithms of algebraic numbers' -- subject(s): Linear algebraic groups, Linear dependence (Mathematics), Algebraic fields
As the increases materials with large coefficients of linear expansion increase a lot in size while materials with small coefficients of linear expansion increase a little in size?
temperature
As the temperature increases materials with coefficients of linear expansion increase a lot in size while materials with small coefficients of linear expansion increase a little in size?
Large
As the temperature increases materials with large coefficients of linear expansion increase a lot in size while materials with small coefficients of linear expansion increase a in size?
little
Theoretical values for linear expansion coefficients of cooper?
copper
When will a system of linear equations be inconsistent?
When the matrix of coefficients is singular.
Is the sum of two linear expressions always a linear expression?
No, it could be a constant.
As the temperature materials with large coefficients of linear expansion increase a lot in size while materials with small coefficients of linear expansion increase a little in size?
large the correct answer is little!!!! ------APEX ;)
Is y x 5 linear?
No, they are simply three expressions: there is no equation - linear or otherwise.
What is a linear fraction?
A linear fraction is an expression of the form n/(ax + b) where n, a and b are integers.More generally, an algebraic fraction with a denominator which is a polynomial of order 2 (quadratic) or higher can sometimes be rewritten as a sum of fractions each of whose denominators are binomial expressions or linear fraction. This is particularly important for integration.
What has the author R Lawther written?
R. Lawther has written: 'Centres of centralizers of unipotent elements in simple algebraic groups' -- subject(s): Linear algebraic groups 'A1 subgroups of exceptional algebraic groups' -- subject(s): Linear algebraic groups, Lie algebras
What is 2h-1321?
1323
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