To find the point that is 35% of the way from A (2) to B (17) on the number line, first calculate the distance from A to B, which is 17 - 2 = 15. Then, take 35% of that distance: 0.35 * 15 = 5.25. Finally, add this value to point A: 2 + 5.25 = 7.25. Thus, the location of the point is 7.25.
To find the location of the point that is ( \frac{29}{100} ) of the way from A (5) to B (23) on the number line, first calculate the distance between A and B, which is ( 23 - 5 = 18 ). Then, find ( \frac{29}{100} ) of that distance: ( \frac{29}{100} \times 18 = 5.22 ). Finally, add this value to point A: ( 5 + 5.22 = 10.22 ). Thus, the location of the point is approximately 10.22 on the number line.
To find the point on the number line that is halfway from A (18) to B (4), you can calculate the average of the two numbers. The halfway point is given by the formula: (A + B) / 2. Therefore, (18 + 4) / 2 = 22 / 2 = 11. Thus, the location of the point is 11.
To find the point on the number line that is one-third of the way from A (31) to B (6), first calculate the distance between A and B, which is 31 - 6 = 25. One-third of that distance is 25 / 3 ≈ 8.33. Subtract this value from A: 31 - 8.33 ≈ 22.67. Thus, the point is approximately 22.67 on the number line.
The point that best represents 1.35 on the number line is located slightly to the right of 1.3 and slightly to the left of 1.4. It is positioned one-third of the way between 1.3 and 1.4, as 0.35 is approximately one-third of the way from 0 to 1. The exact location corresponds to the decimal value of 1.35.
21/8 = 25/8 = 2.675 So it is a point 5/8 (0.675) of the way from 2 to 3.
It is -1.2... (repeating).
6.5 is halfway.
It is -1.2... (repeating).
It is -1.2... (repeating).
To find the location of the point that is ( \frac{29}{100} ) of the way from A (5) to B (23) on the number line, first calculate the distance between A and B, which is ( 23 - 5 = 18 ). Then, find ( \frac{29}{100} ) of that distance: ( \frac{29}{100} \times 18 = 5.22 ). Finally, add this value to point A: ( 5 + 5.22 = 10.22 ). Thus, the location of the point is approximately 10.22 on the number line.
What is the location of the point on the number line that is 1/4 of the way from A=37 to B=13
The same numerator with denominator 10.
The fastest way from point A to point B is usually a straight line, as long as there are no obstacles in the way.
It's the point located past ' 1 ' and a hair more than 1/3 of the way(actually 7/20 of the way) from ' 1 ' to ' 2 '.
21/8 = 25/8 = 2.675 So it is a point 5/8 (0.675) of the way from 2 to 3.
Since a Line has only one dimention LENGTH, the only way to identify a point on it is to measure its distance from a known point ... usually on end or the other.
If you're only given one point, you can't draw the graph of the line, because there are an infinite number of different lines that all go through that one point. Or, to put it another way, if someone gives you a single point and asks you to draw the line through it, you can draw any old line you want through that point, and nobody can say it's wrong. In order to pin it down to one unique line, you need another piece of information in addition to the one point: either the slope of the line, or another point.