0
Yes, you can graph a line even if a given point does not represent the y-intercept. To do this, you need the slope of the line and at least one point on it. You can use the point-slope form of the equation of a line to find additional points, or you can simply plot the given point and use the slope to determine the direction and steepness of the line. Once you have enough points, you can draw the line through them.
What else can I help you with?
Break event point graph?
The break even point on a graph usually appears as the location where 2 lines meet. This is where profit starts to go down for example.
What is uses of shadow graph?
I will guess that what you refer to as a "shadow graph" serves as a way to visually represent all the answers, or solutions, to a linear inequality. For instance, if you graph y=x (a linear equality), you get the diagonal line through the origin heading 45 degrees up and to the right in one direction and down and to the left in the other. Any point on that line is a solution, even extended beyond the visible graph in both directions, "forever". However, if you graph y
What do you notice about the graph when it passage through a root of even multiplicity?
When a graph passes through a root of even multiplicity, it touches the x-axis at that root but does not cross it. This results in a behavior where the graph flattens out at the root, typically resembling a parabolic shape. The function's value is zero at the root, and the graph approaches the x-axis from the same side before and after the root. Overall, the even multiplicity creates a smooth, turning point at the x-axis.
What type of function does this graph represent?
There is insufficient information for us to even begin to understand this question. Please edit the question to include more context or relevant information.
Where is break even on quadratic graph?
It depends on what variable is represented by the graph.
Find the coordinates of a second point on the graph of a function f if the given point is on the graph and the function is even?
If the point (x,y) is on the graph of the even function y = f(x) then so is (-x,y)
Break event point graph?
The break even point on a graph usually appears as the location where 2 lines meet. This is where profit starts to go down for example.
What is the point of intersection called when there is a graph of two linear equations when dealing with business analysis?
The point of intersection is called the break even point.
How can a graph be used to determine the break-even point?
Draw graphs of cost per item and revenue per item. In general, the first graph will start above the second but the second will have a steeper slope. As a result, the revenue per item may cross the cost graph and that is the break-even point.
What if suppose you know the slope of a linear relationship and a point that its graph passes through . Can you graph the line even if the point provided does not represent the y-intercept Explain.?
yes you can graph it. The equation is y = mx + b where m is slope and b is y intercept. Simply plug in x,y, and m and solve for b. The y intercept is at x = 0 and y = b so you can draw the graph between this point and the given point
When margine revenue equals margine cost?
At this intersection point on a graph, firms will earn maximum profit, even if this point is under average total cost.
When marginal revenue equal to marginal cost?
At this intersection point on a graph, firms will earn maximum profit, even if this point is under average total cost.
When marginal revenue equals marginal cost?
At this intersection point on a graph, firms will earn maximum profit, even if this point is under average total cost.
What is uses of shadow graph?
I will guess that what you refer to as a "shadow graph" serves as a way to visually represent all the answers, or solutions, to a linear inequality. For instance, if you graph y=x (a linear equality), you get the diagonal line through the origin heading 45 degrees up and to the right in one direction and down and to the left in the other. Any point on that line is a solution, even extended beyond the visible graph in both directions, "forever". However, if you graph y
What do you notice about the graph when it passage through a root of even multiplicity?
When a graph passes through a root of even multiplicity, it touches the x-axis at that root but does not cross it. This results in a behavior where the graph flattens out at the root, typically resembling a parabolic shape. The function's value is zero at the root, and the graph approaches the x-axis from the same side before and after the root. Overall, the even multiplicity creates a smooth, turning point at the x-axis.
What type of function does this graph represent?
There is insufficient information for us to even begin to understand this question. Please edit the question to include more context or relevant information.
Where is break even on quadratic graph?
It depends on what variable is represented by the graph.
