Answer:
Option (a) and (d ) is correct.
The parabola whose equation is
occupies I and IV quadrant.
Step-by-step explanation:
Given : Equation of parabola as 
We have to choose the quadrants that the parabola whose equation is
occupies.
Consider the given equation
Since, y can take both negative and positive values.
So y can be both positive and negative.
But
will be positive always as square of a number whether positive or negative will be positive always.
Thus, x will be positive always.
And we know when both x and y are positive then the point lies in first quadrant and when x is positive and y is negative then the point lies in fourth quadrant.
Thus, The parabola whose equation is
occupies I and IV quadrant.