Answer:
Translate PQRS up 3 units and right 2 units
Step-by-step explanation:
P(-1, 1)
Q(1, 1)
R(1, -2)
S(-1, -2)
Since P, Q, and R consists of numbers that are less than zero we can translate the quadrilateral up three units to get y-values that are greater than zero:
P(-1, 4)
Q(1, 4)
R(1, 1)
S(-1, 1)
Now only P and S consists of numbers that are less than zero so we can translate the quadrilateral right two units to get x-values that are greater than zero:
P(1, 4)
Q(3, 4)
R(3, 1)
S(1, 1)
Now all x and y values are greater than 0