**Q1: **

Consider the following matrices. Find the matrix that satisfies the equation .

- A
- B
- C
- D

**Q2: **

Consider the following matrices. Find the matrix that satisfies the equation .

- A
- B
- C
- D

**Q3: **

Consider the following matrices. Find the matrix that satisfies the equation .

- A
- B
- C
- D

**Q4: **

Given that what are and ?

- A ,
- B ,
- C ,
- D ,

**Q5: **

Given that what are and ?

- A ,
- B ,
- C ,
- D ,

**Q6: **

Find the matrix that satisfies the following equation.

- A
- B
- C
- D

**Q7: **

Given that find the matrix .

- A
- B
- C
- D

**Q8: **

Given that find the matrix .

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- B
- C
- D

**Q9: **

Given that solve the following equation.

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- B
- C
- D

**Q10: **

Determine given the following.

- A
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- C
- D

**Q11: **

Given that find the matrix .

- A
- B
- C
- D
- E

**Q12: **

Consider the matrices , , and . Determine the matrix that satisfies .

- A
- B
- C
- D

**Q13: **

Consider the matrices and . Find .

- A
- B
- C
- D

**Q14: **

Given that determine the matrix that satisfies the relation .

- A
- B
- C
- D

**Q15: **

Solve the following matrix equation.

- A
- B
- C
- D
- E

**Q16: **

Given that find the values of and .

- A ,
- B ,
- C ,
- D ,

**Q17: **

Given that find the values of and .

- A ,
- B ,
- C ,
- D ,

**Q18: **

Given that find the values of and that satisfy , where is the zero matrix of order and is the unit matrix of order .

- A ,
- B ,
- C ,
- D ,

**Q19: **

Daniel guesses that any matrix , where , must be a combination of and . In other words, it must be for some numbers and . James wants to challenge this, since he see that produces the same product when multiplied on either side. Help Daniel by finding and so that

- A
- B
- C
- D
- E

**Q20: **

Given that

solve the following matrix equation for :

- A
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- C
- D
- E