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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 else can I help you with?
Which direction would the graph of yx plus 2 plus 3 open?
It is not possible to answer the question because there is no equation - only an expression.
Which direction would the graph of y-x plus 2 plus 3 open?
The question contains an expression, not an equation. An expression does not have a graph. Furthermore, even if it were an equation, its form suggests that it would be a linear equation and a linear equation does not open in any direction.
How does the graph of f(x) 3(4)x-5 plus 23 relate to its parent function?
The graph of the function ( f(x) = 3(4^x) - 5 + 23 ) is a transformation of its parent function ( g(x) = 4^x ). The factor of 3 vertically stretches the graph, making it steeper, while the "+23" shifts it upward by 23 units. The "-5" appears to be an error in your expression, as it would typically indicate a downward shift; if included, it would offset the upward shift. Overall, the graph retains the exponential growth characteristic of the parent function but is altered in scale and position.
Can the function Qd equals -30p plus 0.5y plus 2Pr plus 4T be graph?
Since the function depends on 4 variables (assuming that p and P are the same variable), the full graph would require 5 dimensions. You can, however, graph something like a cross-section for the graph, in the sense that you keep most of the variables constant, and study the dependency of the function on a single variable at a time.
How is the graph of y equals fx equals x transformed in order to change into the graph of gx equals 3x plus 7?
The graph of ( y = f(x) = x ) is transformed into the graph of ( g(x) = 3x + 7 ) through two main transformations. First, the graph is vertically stretched by a factor of 3, which increases the slope, making it steeper. Second, the graph is shifted upward by 7 units, which moves the entire line up on the y-axis. These transformations result in a new line with a slope of 3 and a y-intercept of 7.
Y 2x plus 3 graph?
You can do the equation Y 2x plus 3 on a graph. On this graph the Y would equal 5 and X would equal to 0.
Which direction would the graph of y equals -x plus 2 plus 3?
down
Which point would be on the graph of the equeation y equals 2x plus 3?
2,4
Which direction would the graph of yx plus 2 plus 3 open?
It is not possible to answer the question because there is no equation - only an expression.
How do you graph y plus 2 equals 7?
The equation you have given, y + 2 = 7, does not describe a line, it describes the number 5. You would not graph a single number, there is nothing to graph.
What is the vertex of the graph y 3 x-1 2 plus 2?
The vertex of the graph Y 3 X-12 plus 2 would be -1/3 and -4/3. This is taught in math.
What is y equals x2 plus 2x plus 1 on a graph?
Interpreting that function as y=x2+2x+1, the graph of this function would be a parabola that opens upward. It would be equivalent to y=(x+1)2. Its vertex would be at (-1,0) and this vertex would be the parabola's only zero.
Which direction would the graph of y equals x-4 plus 3 open?
Upwards.
Which direction would the graph of y-x plus 2 plus 3 open?
The question contains an expression, not an equation. An expression does not have a graph. Furthermore, even if it were an equation, its form suggests that it would be a linear equation and a linear equation does not open in any direction.
How does the graph of f(x) 3(4)x-5 plus 23 relate to its parent function?
The graph of the function ( f(x) = 3(4^x) - 5 + 23 ) is a transformation of its parent function ( g(x) = 4^x ). The factor of 3 vertically stretches the graph, making it steeper, while the "+23" shifts it upward by 23 units. The "-5" appears to be an error in your expression, as it would typically indicate a downward shift; if included, it would offset the upward shift. Overall, the graph retains the exponential growth characteristic of the parent function but is altered in scale and position.
If y 2x plus 1 were changed to y x plus 1 how would the graph of the new function compare with the first one?
It would be less steep.
What describes how to translate the graph y x to obtain the graph of y x plus 1 plus 1?
You move the graph upwards by 2 units.
