Context: Matrix groups consist of matrices together with matrix multiplication. The general linear group GL(n, R) consists of all invertible n-by-n matrices with real entries. Its subgroups are referred to as matrix groups or linear groups. The dihedral group example mentioned above can be viewed as a (very small) matrix group. Another important matrix group is the special orthogonal group SO(n). It describes all possible rotations in n dimensions. Via Euler angles, rotation matrices are used in computer graphics.

Question: What groups combine matrices with matrix multiplication?
Answer: Matrix groups

Question: What includes all invertible n-by-n matrices with real entries?
Answer: The general linear group

Question: What term describes subgroups of the general linear group?
Answer: matrix groups

Question: What matrix group portrays all possible rotations in n dimensions?
Answer: the special orthogonal group SO(n)

Question: Rotation matrix groups are utilized in computer graphics with what concept?
Answer: Euler angles

Question: What are matrices and matrix groups combined called?
Answer: Unanswerable

Question: The general linear group describes all possible what?
Answer: Unanswerable

Question: What is an example of a large matrix group?
Answer: Unanswerable

Question: What are subgroups of the special orthogonal group called?
Answer: Unanswerable

Question: What type of angles are made of all invertible n-by-b matrices?
Answer: Unanswerable