The determinant is calculated as \( 2*7 - 3*5 = 14 - 15 = -1 \).

The determinant is calculated as \( 2(0*2 - 1*1) - 1(1*2 - 3*1) + 3(1*1 - 3*0) = 0 \).

The determinant is calculated as \( 2*4 - 3*1 = 8 - 3 = 5 \).

The determinant is calculated as (2*7) - (3*5) = 14 - 15 = -1.

The rows are linearly dependent, hence the determinant is 0.

The determinant is 0 because the rows are linearly dependent.

The determinant is \( 2*7 - 3*5 = 14 - 15 = -1 \).

The determinant is calculated as \( ad - bc \).

The determinant of the identity matrix is 1.

The first determinant is -2 and the second is 0, so the total is -2 + 0 = -2.

The determinant evaluates to 0 as the rows are linearly dependent.

Using the determinant formula, we find that the determinant evaluates to 0.

The coefficient of x^2 is C(4,2) * (3)^2 * (-4)^2 = 6 * 9 * 16 = 864.

The coefficient of x^2 is C(6,2) * (3)^2 * (-4)^4 = 15 * 9 * 256 = 34560.

The coefficient of x^2 is C(6,2)(-2)^4 = 15 * 16 = 240.

-2x + 6 > 0 => -2x > -6 => x < 3.

-2x + 6 ≥ 0 => -2x ≥ -6 => x ≤ 3.

-3x + 1 ≤ 4 => -3x ≤ 3 => x ≥ -1.

-3x + 4 ≤ 1 => -3x ≤ -3 => x ≥ 1.

2x + 3 ≤ 7 => 2x ≤ 4 => x ≤ 2.

6 - x > 2 => -x > -4 => x < 4.

6 - x ≤ 3 => -x ≤ -3 => x ≥ 3.

7 - 3x < 1 => -3x < -6 => x > 2.

7x - 2 ≤ 5x + 6 => 2x ≤ 8 => x ≤ 4.

2(x - 1) ≥ 3 => x - 1 ≥ 1.5 => x ≥ 2.

2x + 3 > 5 => 2x > 2 => x > 1.

2x + 3 > 7 => 2x > 4 => x > 2.

2x + 3 ≤ 7 => 2x ≤ 4 => x ≤ 2.

3x - 4 < 2x + 5 => x < 9.

4x - 1 > 3 => 4x > 4 => x > 1.