Let a be a fixed vector in r2 a mapping of the form lx xa
Let a be a fixed vector in R2. A mapping of the form L(x) = x+a is called a translation. Show that if a does not equal 0, then L is not a linear transformation. Describe or illustrate geometrically the effect of the translation.
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show that the set of all elements of r2 of the form a -a where a is any real number is a subspace of r2 give a
notes4 means symmetric group of degree 4a4 means alternating group of degree 4e is the identityis there a group
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let a be a fixed vector in r2 a mapping of the form lx xa is called a translation show that if a does not equal 0 then
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