Answer:

Explanation:
we are given a system of quadratic and linear equation
we want to figure out x and y
in other words the coordinates where the linear function intercept quadrilateral function
to do so
you can use substitution method
since y equals to both equation so substitute:

move right hand side expression to left hand side and change its sign so there's only 0 left on the left hand side:

simplify addition:

add 2 to both sides:

divide both sides by 3


square root both sides:

rationalise the denominator by multiplying √3/√3:

now let's figure out y
substitute the value of x to the linear equation:

when positive

when negative
