Determine whether the vectors\( v \)and\( w \)are parallel.

\( v = \langle 4,6 \rangle , w = \langle - 6,9 \rangle \)

Because\( v \cdot w = \square \)and\( \| v \| \| w \| = \square \), it follows that\( v \cdot w \neq \pm \| v \| \| w \| \). Therefore, the vectors are not parallel. (Round to the nearest tenth as needed.)

Solve the triangle given to the right.

A\(= \square ^ { \circ } , B = \square ^ { \circ } , C = \square ^ { \circ } \)

(Round the final answers to one decimal place as needed. Round all intermediate values to four decimal places as needed.)

Given\( B ( 5 , - 1 ) \), what are the coordinates of B' for the dilation with scale factor 2 and center at the origin?

\( B ^ { \prime } ( \)type your answer... Previous\() \)

Type TRUE or FALSE.

A dilation is a similarity transformation in which the corresponding angles are congruent.

type your answer...

A dilation is a similarity transformation in which the corresponding sides are congruent.

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A dilation is the only transformation that results in congruent corresponding angles.

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What What are the vertices of\( D _ { 15 } ( \triangle A B C ) \)

\( A ^ { \prime } ( - 1,2 ) , B ^ { \prime } ( 2,1 ) , C ^ { \prime } ( - 2 , - 2 ) \)

\( A ^ { \prime } ( - 3.5,5.5 ) , B ^ { \prime } ( 5.5,3.5 ) , C ^ { \prime } ( - 5.5 , - 5.5 ) \)

\( A ^ { \prime } ( - 1.5,3 ) , B ^ { \prime } ( 3,1.5 ) , C ^ { \prime } ( - 3 , - 3 ) \)

\( A ^ { \prime } ( - 3,6 ) , B ^ { \prime } ( 6,3 ) , C ^ { \prime } ( - 6 , - 6 ) \)