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!
7 answers
Substitute the x values in the equation and solve to find values of y.
How would I do that?
if x = 0, then y = 0^2 + (-3) = 0^2 - 3 = ?
Do the same with the other x values.
Do the same with the other x values.
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!
A. -3, -2, 1, 6
Trust me, that is the correct answer!
Help more PsyDAG! You don't seem to be very helpful!
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
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