题目内容

The gluLookAt matrix can be summarized as:

A. Scaled followed by Translation followed by Rotation
B. Rotation followed by Scale followed by Translation
C. Translation followed by Rotation
D. Rotation followed by Translation
E. None of the above.

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Given that you are doing a 3D rotation operation, \( M=R\left(\vec{a}, \theta\right) \) ,on your vertices, what is the corresponding normal transformation,\( Q \)?

A. \( R(\vec{a},\theta) \)
B. \( R(\vec{a},-\theta) \)
C. \( -R(\vec{a},\theta)\)
D. \( -R(-\vec{a},\theta)\)
E. The result is unpredictable.
F. None of the above.

Using the Rodrigues Rotation Formula, what effect does negating the axis of rotation have?

A. \( R(-\vec{a},\theta) = R(\vec{a},\theta) \)
B. \( R(-\vec{a},\theta) = R(\vec{a},\theta+\pi) \)
C. \( R(-\vec{a},\theta) = -R(\vec{a},\theta) \)
D. \( R(-\vec{a},\theta) = R(\vec{a},-\theta) \)
E. The result is unpredictable.
F. None of the above.

Given a R2 vector, i⃗ =(2.05.0), 对这个向量施加一个350.0度的二维旋转,结果是什么?换句话说,j⃗ =R(350.0)(2.05.0)写出变换后向量j⃗ 的坐标j⃗ x=?______ j⃗ y=?______

Given two column vectors \( \vec{i} = \left( \begin{array}{c} i_x \\ i_y \\ i_z \end{array} \right) \) and \( \vec{j}= \left( \begin{array}{c} j_x \\ j_y \\ j_z \end{array} \right) \), what is the matrix multiplication expression equivalent to finding the dot product between the two vectors, \( \vec{i} \cdot \vec{j} \) ?

A. \( \vec{i}\ \vec{j} \)
B. \( \vec{i}\ \vec{j}^T \)
C. \( \vec{j}^T\ \vec{i} \)
D. \( \vec{j}\ \vec{i} \)

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