Slope: (5-x)/(-6-3) => (5-x)/-9 =1/3
Multiply both sides by -9 and then subtract 5 from both sides
-x = -8
x = 8
* * * * *
The above answer assumes, for example, that "3 plus x" represents that ordered pair (3,x). Can that assumption be justified?
Without an equation, you know nothing about the slope of a line just because x equals 0. Slope is the change in y value divided by the change in x value over a segment of a line. When you only have a single x value, there is no change so the slope is undefined. Or if you are stating the value of x is 0 for all values of y, then the slope is infinite.
It seems that the endpoints of the segment are (-6, 3) and (-5, -x). (3 + x)/(-6 + 5) = 1/3 (3 + x)/-1 = 1/3 cross-multiply 9 + 3x = -1 subtract 9 to both sides 3x = -1 - 9 3x = -10 divide by 3 to both sides x = -10/3.
To find a third point on a line defined by two points, you can use the formula for the line's slope. First, calculate the slope (m) using the two points (x1, y1) and (x2, y2) with the formula ( m = (y2 - y1) / (x2 - x1) ). Then, using the slope, you can find a third point by choosing a value for x (or y) and using the line equation ( y - y1 = m(x - x1) ) to solve for the corresponding y (or x) value. This will give you a third point that lies on the same line.
The slope changes as the value of x changes. For any point x, the slope is -8x.
In general, the steepness of a slope is determined by its absolute value, not the sign. A negative slope indicates a downward trend, while a positive slope indicates an upward trend. If both slopes have the same absolute value, they are equally steep, but a negative slope will visually appear to descend, while a positive slope will ascend. Thus, a steeper slope can be negative or positive, depending on its absolute value.
Without an equation, you know nothing about the slope of a line just because x equals 0. Slope is the change in y value divided by the change in x value over a segment of a line. When you only have a single x value, there is no change so the slope is undefined. Or if you are stating the value of x is 0 for all values of y, then the slope is infinite.
It seems that the endpoints of the segment are (-6, 3) and (-5, -x). (3 + x)/(-6 + 5) = 1/3 (3 + x)/-1 = 1/3 cross-multiply 9 + 3x = -1 subtract 9 to both sides 3x = -1 - 9 3x = -10 divide by 3 to both sides x = -10/3.
The slope is[ (y-value of 'b') - (y-value of 'a') ] / [ (x-value of 'b') - (x-value of 'a') ]
To find a third point on a line defined by two points, you can use the formula for the line's slope. First, calculate the slope (m) using the two points (x1, y1) and (x2, y2) with the formula ( m = (y2 - y1) / (x2 - x1) ). Then, using the slope, you can find a third point by choosing a value for x (or y) and using the line equation ( y - y1 = m(x - x1) ) to solve for the corresponding y (or x) value. This will give you a third point that lies on the same line.
What does it mean if a slope is numerically a higher value than another slope
Your Y value divided by your X value.
The slope changes as the value of x changes. For any point x, the slope is -8x.
A negative slope is a slope occurs whenever an increase in the x value of the equation of a line causes the y value to decrease. If you're looking at the graph, the line with slope downwards from left to right.
Im guessing that this is a distance over time graph. if so, the gradient of the line of best fit would have a low value. (not be very steep)
In general, the steepness of a slope is determined by its absolute value, not the sign. A negative slope indicates a downward trend, while a positive slope indicates an upward trend. If both slopes have the same absolute value, they are equally steep, but a negative slope will visually appear to descend, while a positive slope will ascend. Thus, a steeper slope can be negative or positive, depending on its absolute value.
Its steepness is the absolute value of its slope.
No, slope and initial value are not the same. The slope refers to the steepness or incline of a line on a graph, whereas the initial value represents the y-coordinate of the point where the line intersects the y-axis.