Math, asked by basujunior1, 1 month ago

define differential map in linear transformation and give an example​

Answers

Answered by rupalizende101
0

Step-by-step explanation:

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Answered by Anonymous
2

Answer:

Differentiation defines a linear map from the space of all differentiable functions to the space of all functions. It also defines a linear operator on the space of all smooth functions (a linear operator is a linear endomorphism, that is a linear map where the domain and codomain of it is the same).

for example, the functions f(x,y)=(2x+y,y/2) and g(x,y,z)=(z,0,1.2x) are linear transformation, but none of the following functions are: f(x,y)=(x2,y,x), g(x,y,z)=(y,xyz), or h(x,y,z)=(x+1,y,z).

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Step-by-step explanation:

thank you

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