Which ordered pairs are in the solution set of the system of linear inequalities? y > x y < x + 1 (5, –2), (3, 1), (–4, 2) (5, –2), (3, –1), (4, –3) (5, –2), (3, 1), (4, 2) (5, –2), (–3, 1), (4, 2)

None

Step-by-step explanation:

(1)  y > x

(2) y < x + 1

Satisfy (1) but not (2)

          (-4, 2)

          (-3, 1)

Satisfy (2) but not (1)

         (3,   1)

         (3,  -1)

         (4,   2)

         (4, -3)

         (5, -2)

Satisfy both (1) and (2)

               None

The solution set is empty.

None

Step-by-step explanation:

We are given that two inequality equations

...(I Equation )

...( II equation )

If we substituting the value of point (5,-2) in equation I

x=5, y=-2

Then

It is  not true because  a negative number is always smaller than the positive number

So it is not possible for solution of system of  inequality  .

Now, x=3, y= 1 substituting in equation I

Then ,

Therefore, the value is not possible and it is not a solution of system of equation.

Now, substituting x=-4,y=2

2 > -4

Therefore, is true for equation I

It is note true for equation II

Hence, the point (-4, 2 ) is not a solution of system of inequality equation.

x=5, y= -2 substituting in equation I

It is not true for equation I

Hence, it is not a solution of system of inequality equation.

x=3, y= -1

it is not true for equation I

It is not a solution for system of inequality  equations.

x=4,y=-3

It is not true for equation  I

Therefore, it is not a solution of system of inequality equations.

x=5,y=-2

It is not true for equation I

Hence, it is not a solution of system of inequalities.

x=3, y=1

Substituting in equation I

Therefore, it is not a solution of system of inequalties.

From we can see that the graph of two lines do not cut anywhere to each other . Therefore, no point is the  solution of system of inequality equations.

Answer : None

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a price of 8 bucks that's marked up by 100%   is

formula: initial price + (percent markup in fraction/decimal)(initial price)

8+(1)(8)

8+8

16

retail price is $16.