$\text { Find the vector } \mathbf { z } = 4 \mathbf { u } + 4 \mathbf { v } - 3 \mathbf { w } \text {. }$ $\mathbf { v } = \{ 1 , - 2,5 \} , \mathbf { u } = \{ 6 , - 3 , - 6 \} , \mathbf { w } = \{ - 3,2 , - 5 )$
A) $\mathbf { z } = ( - 37,26,11 )$
B) $\mathbf { z } = ( 37 , - 26,11 )$
C) $\mathbf { z } = ( - 37 , - 26,11 )$
D) $\mathbf { z } = ( 37 , - 26 , - 11 )$
E) $\mathbf { z } = ( 37,26,11 )$

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The Answer of $\text { Find the vector } \mathbf { z } = 4 \mathbf { u } + 4 \mathbf { v } - 3 \mathbf { w } \text {. }$ $\mathbf { v } = \{ 1 , - 2,5 \} , \mathbf { u } = \{ 6 , - 3 , - 6 \} , \mathbf { w } = \{ - 3,2 , - 5 )$
A) $\mathbf { z } = ( - 37,26,11 )$
B) $\mathbf { z } = ( 37 , - 26,11 )$
C) $\mathbf { z } = ( - 37 , - 26,11 )$
D) $\mathbf { z } = ( 37 , - 26 , - 11 )$
E) $\mathbf { z } = ( 37,26,11 )$

Find the vector z=4u+4v−3w. \text { Find the vector } \mathbf { z } = 4 \mathbf { u } + 4 \mathbf { v } - 3 \mathbf { w } \text {. } Find the vector z=4u+4v−3w.

$\text { Find the vector } \mathbf { z } = 4 \mathbf { u } + 4 \mathbf { v } - 3 \mathbf { w } \text {. }$