Respuesta :
the answer would be (-3, -2) because if you plug in x=-3 and y=-2 into the equation, the bottom equation is not equal -1
Answer:
(A)(-3,-2)
Step-by-step explanation:
The given equations are:
[tex]4x^2+9y^2=72[/tex] and [tex]x-y^2=-1[/tex]
A. Substituting x=-3 and y=-2 in both the above equations, we get
[tex]4(-3)^2+9(-2)^2=36+36=72[/tex] and [tex](-3)-(-2)^2=-3-2=-5[/tex]
which does not satisfies the right hand side of the equation. Therefore, this is the solution of the system.
B. Substituting x=3 and y=-2 in both the above equations, we get
[tex]4(3)^2+9(-2)^2=36+36=72[/tex] and [tex]3-(-2)^2=3-4=-1[/tex]
which satisfies the right hand side, therefore this is a solution of the system.
C. Substituting x=3 and y=2 in both the above equations, we get
[tex]4(3)^2+9(2)^2=36+36=72[/tex] and [tex]3-(2)^2=3-4=-1[/tex]
which satisfies the right hand side, therefore this is a solution of the system.
