Complete the table for the given function.
x| y = x^2 + (-3)
0|
1|
2|
3|
A. -3, -2, 1, 6
C. 3, 4, 7, 12
C. 0, 1, 4, 9
D. none of the above
Thanks!
Substitute the x values in the equation and solve to find values of y.
The answer is:
A. -3, -2, 1, 6
Trust me, that is the correct answer!
Help more PsyDAG! You don't seem to be very helpful!
How would I do that?
Beta fish is correct
Can you please explain about the parabola function
Certainly! The given function is a quadratic function, specifically a parabola. The general form of a quadratic function is y = ax^2 + bx + c, where a, b, and c are constants.
In this case, the given function is y = x^2 + (-3). We can see that the coefficient of x^2 is 1, the coefficient of x is 0, and the constant term is -3.
To complete the table for this function, we substitute the given x-values into the equation and solve for y:
For x = 0:
y = 0^2 + (-3) = 0 + (-3) = -3
For x = 1:
y = 1^2 + (-3) = 1 + (-3) = -2
For x = 2:
y = 2^2 + (-3) = 4 + (-3) = 1
For x = 3:
y = 3^2 + (-3) = 9 + (-3) = 6
Therefore, the completed table is:
x | y
0 | -3
1 | -2
2 | 1
3 | 6
So, the correct answer is:
A. -3, -2, 1, 6
if x = 0, then y = 0^2 + (-3) = 0^2 - 3 = ?
Do the same with the other x values.