Let T:R⁴-&gt;R³ be the linear transformation defined by T(x,y,z,t)= (x-y+z+t, 2x-2y+3z+4t, 3x-3y+4z+5t). find the basis and dimension of kernel and verified rank nulity theorem

匿名用户最后更新于 2021-12-01 19:08 数学类Mathematics

Let T:R⁴->R³ be the linear transformation defined by T(x,y,z,t)= (x-y+z+t, 2x-2y+3z+4t, 3x-3y+4z+5t). find the basis and dimension of kernel and verified rank nulity theorem

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Let T:R⁴-&amp;gt;R³ be the linear transformation defined by T(x,y,z,t)= (x-y+z+t, 2x-2y+3z+4t, 3x-3y+4z+5t). find the basis and dimension of kernel and verified rank nulity theorem

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Let T:R⁴->R³ be the linear transformation defined by T(x,y,z,t)= (x-y+z+t, 2x-2y+3z+4t, 3x-3y+4z+5t). find the basis and dimension of kernel and verified rank nulity theorem