Two intersecting lines have zero, an infinite number, two, or one of the same points in common?

If two lines intersect, then there are two possibilities

1) The lines intersect at exactly one point. This happens if the slopes of the two lines are different (the y-intercepts may or may not be the same).

2) The lines intersect at infinitely many points. This happens when both slopes are the same and when both y-intercepts are the same. In short, the two equations are identical. Often they may be written in different forms. For example, the equation y = 2x+1 and 2y = 4x+2 are the same equation. Divide everything in equation (2) by 2 and you'll get equation (1).

false.

step-by-step explanation:

false.

cavalieri's principle makes that statement about the volumes, not about the areas.

step-by-step explanation:

from the graph attached below:

domain of graph is the value of x for which the given function profit function p(x) is defined.

(a) the domain represents the number of years for which the outlet will earn a profit.

range of profit function defines the lowest to highest value of profit earned.

(b) the range of this function is (0 , 160 ). for this function, the range represents the outlet's profit earned.