Respuesta :
from 5 to 23, there are 18 units, 23 - 5 is just 18, so the segment AB is 18 units long.
now, this point is 2/9 of the way hmmmm what is 2/9 of 18? well, is just their product, [tex]\bf 18\cdot \cfrac{2}{9}\implies \cfrac{36}{9}\implies 4[/tex]
so the point is 2/9 of the way from A, namely, is 4 units away from 5, 5+4.
now, this point is 2/9 of the way hmmmm what is 2/9 of 18? well, is just their product, [tex]\bf 18\cdot \cfrac{2}{9}\implies \cfrac{36}{9}\implies 4[/tex]
so the point is 2/9 of the way from A, namely, is 4 units away from 5, 5+4.
The location of the point on the number line is 9
How to determine the location?
The points are given as:
A = 5
B = 23
Point = 2/9
The location of the point is calculated using:
Point = A + 2/9(B - A)
So, we have:
Point = 5 + 2/9(23 - 5)
Evaluate
Point = 9
Hence, the location of the point on the number line is 9
Read more about number lines at:
https://brainly.com/question/4727909
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