Question

Which test holds true for the inequality 3/2 y -2x>1? Where does the shaded area lie for this inequality? The test point holds true for this inequality. The shaded area for the inequality lies ? The boundary line

Answer 1

3/2 y - 2x > 1
3/2 y > 2x + 1
y  > 4/3 x + 2/3

The shaded area is above the line  The line itself is dotted.

Answer 2

Answer:

the shaded area will lie away from the origin.

The boundary line is dotted.

Step-by-step explanation:

$\frac{3}{2} \timesy-2x>1$

clearly the shaded area lie away from the origin. since on putting (0,0) into the given inequality we get 0>1 and it is a false inequality so the shaded area will lie away from the origin.

also we are given a strict inequality , so the boundary point does not belong to the range.

Hence, the boundary line is dotted.