Written Instructions:
For each Multiple Choice Question (MCQ), four options are given. One of them is the correct answer. Make your choice (1,2,3 or 4). Write your answers in the brackets provided..
For each Short Answer Question(SAQ) and Long Answer Question(LAQ), write your answers in the blanks provided.
Leave your answers in the simplest form or correct to two decimal places.
| 1) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 2) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 3) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 4) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 5) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 6) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 7) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 8) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 9) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 10) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = (ii) A+(-A) = O Answer:_______________ |
| 1) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 2) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 3) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 4) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 5) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 6) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 7) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 8) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 9) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|
| 10) Verify (i) A+B =B+A (ii) A+(-A) = O = (-A)+A.
(i) A+B = Answer: B+A (ii) A+(-A) = O Answer: (-A)+A SOLUTION 1 : Given:
(i) To prove: A+B = B+A
From (1) and (2) A+B = B+A. (ii) To prove A+(-A) = O = (-A)+A
From (3) and (4) A+(-A) = O = (-A)+A
|