Y = - 2X - 3 Plot this and see that a line with a negative slope can go through quadrant III.
yes
The slope is a negative number.
depends on line slope
Yes, it is possible for a line to pass through exactly two quadrants. For instance, a line that has a positive slope can pass through the first and third quadrants if it extends from the second quadrant to the fourth. Similarly, a line with a negative slope can pass through the second and fourth quadrants. In both cases, the line does not intersect the axes in such a way that it enters all four quadrants.
Y = - 2X - 3 Plot this and see that a line with a negative slope can go through quadrant III.
The slope is always positive A negative slope will always pass through quadrant II and IV
yes
Well, honey, in quadrant 3, both the x and y coordinates are negative. So if a line passes through there, you bet your bottom dollar that the slope is gonna be negative. It's just basic math, darling.
The slope is a negative number.
Yes.. See related link for an example.
depends on line slope
Yes, it is possible for a line to pass through exactly two quadrants. For instance, a line that has a positive slope can pass through the first and third quadrants if it extends from the second quadrant to the fourth. Similarly, a line with a negative slope can pass through the second and fourth quadrants. In both cases, the line does not intersect the axes in such a way that it enters all four quadrants.
The slope of the perpendicular is the negative reciprocal of the slope of a line. In this case, - (1 / -1) = 1.The slope of the perpendicular is the negative reciprocal of the slope of a line. In this case, - (1 / -1) = 1.The slope of the perpendicular is the negative reciprocal of the slope of a line. In this case, - (1 / -1) = 1.The slope of the perpendicular is the negative reciprocal of the slope of a line. In this case, - (1 / -1) = 1.
Line a with a slope perpendicular to that of line b has a slope that is the negative reciprocal of line b's. So basically the negative reciprocal.
We know that its slope is negative, but without an equation or some points the line passes through we can't determine the actual value of the slope.
Yes, a steep line typically has a negative slope. The slope of a line represents the rate at which the line is increasing or decreasing. In the case of a steep line that is sloping downwards from left to right, the slope is considered negative.