You have to draw the x and y axes, probably from -5 to 5 on each
Then plot the point (-4,-2) and the point (0,2) because the intercept is two.
Then draw a line between the two points, and continue it either side!
Intersection
y=3x
Both straight line equations will have the same slope or gradient but the y intercepts wll be different
The general equation of a line isy = mx + cIf the gradient is 3 then m = 3 so thaty = 3x + cSince the point (4,1) lies on this line, these coordinates must satisfy the equation.So 1 = 3*4 + cie c = -11Therefore, the equation is y = 3x - 11
It is a line that passes through or nearly passes through the plotted points on the coordinated grid.
2
Intersection
y = -4x
y=3x
There are an infinite number of ordered pairs. Any point on the straight line which passes through (0,4) and has a gradient of -2 will be an ordered pair for the equation.
y = 2x + 3 is LINEAR. It is a straight line graph with a steepness/gradient of '2' ( The 'x' coefficient). The line passes through the y-axis at '3'
When NADH passes its electrons to the electron transport chain (ETC), it helps create a proton gradient across the inner mitochondrial membrane. This gradient is used by ATP synthase to generate ATP through oxidative phosphorylation.
Then the intersection is a hyperbola.
What is the situation? Provided a concentration gradient and a molecule that passes through a membrane, diffusion will happen. Generally small and nonpolar molecules will pass through a membrane down a concentration gradient. That doesn't answer your question but it may be the answer your looking for.
As for example: y = 3x+6 and y = 3x+9 are parallel to each other because they have the same slope or gradient but different y intercepts
The intersection of a line and a plane can result in either a single point, if the line passes through the plane, or no intersection at all if the line is parallel to the plane and does not touch it. In some cases, if the line lies entirely within the plane, every point on the line will be an intersection point. Thus, the nature of the intersection depends on the relative positions of the line and the plane.
True