0
3
What else can I help you with?
What is the domain and range yx2?
y=x^2
If you flip the graph of yx2 plus 2x-2 vertically would the graph be y-(x2 plus 2x-2)?
Flipping the graph of the function ( y = x^2 + 2x - 2 ) vertically involves multiplying the entire function by -1. This results in the new equation ( y = -(x^2 + 2x - 2) ), which can be simplified to ( y = -x^2 - 2x + 2 ). So, yes, the flipped graph can be represented as ( y = -(x^2 + 2x - 2) ).
What is 4xy plus x3y plus yx2 plus yx plus 3yx simplified?
4xy + x3y + yx2 + yx + 3yx = x3y + x2y + 8xy = (xy)(x2y + x + 8)
Is parabola always yx2?
No, but any parabola can be transformed into the form y = x^2.
What is the vertex of yx2-6x 6?
If you mean: y = x^2 -6x +6 then the vertex is at (3, -3)
How do you solve problems like yx2-5x-6 yx2-7x 6 yx2 7x 6 yx2 5x-6 yx2-5x-6 yx2 5x 4 yx2-3x 2?
dsvcvWv
What is the shape of the graph of each function yx2 -8?
10
How can solve this question D2ydx2 -Y X2?
If you're looking to factor it, you can do it like so: d2ydx2 - yx2 = d3yx2 - yx2 = yx2(d3 - 1)
What is the domain and range yx2?
y=x^2
If you flip the graph of yx2 plus 2x-2 vertically would the graph be y-(x2 plus 2x-2)?
Flipping the graph of the function ( y = x^2 + 2x - 2 ) vertically involves multiplying the entire function by -1. This results in the new equation ( y = -(x^2 + 2x - 2) ), which can be simplified to ( y = -x^2 - 2x + 2 ). So, yes, the flipped graph can be represented as ( y = -(x^2 + 2x - 2) ).
What is 4xy plus x3y plus yx2 plus yx plus 3yx simplified?
4xy + x3y + yx2 + yx + 3yx = x3y + x2y + 8xy = (xy)(x2y + x + 8)
The parabola for the function will point in which direction yx2 3x-4?
upward
What is the answer to yx2-2x-1?
There can be no answer because there is no equation of inequality, simply an expression.
Determine autocorrelation function of yx2?
y - x = 2 y= -2x + 1
What is the equation of axis of symmetry for yx2 5x-12?
12 x 5 = 60
Which of the following is the vertex of the function yx2-6x 9?
y=x2-6x+9
Is parabola always yx2?
No, but any parabola can be transformed into the form y = x^2.
