Question

Assertion(A): On comparing the pair of equations 3x + 2y =5, 2x-3y = 7, we observe that these linear equations are consistent.

Reason (R): The system of linear equations have no solution if b₁ C1 # b₂ az

Both A and R are false
A is True but R is false
Both A and R are true but R is not the correct reason for A
A is false but R is true​

Answer 1

Assertion(A): On comparing the pair of equations 3x + 2y =5, 2x-3y = 7, we observe that these linear equations are consistent.

Reason (R): The system of linear equations have no solution if b₁ C1 # b₂ az

Both A and R are false

A is True but R is false

• Both A and R are true but R is not the correct reason for A
• A is false but R is true

Answer 2

Step-by-step explanation:

For equations S

1

:

a

2

a

1



=

b

2

b

1



=

c

2

c

1

and hence the pair of lines will be consistent.

If

a

2

a

1

=

b

2

b

1

=

c

2

c

1

, then there will not be any solution and hence the system of equations will be inconsistent