think about the process all of the houses on aidens street are either white, yellow, green, or black. he…

think about the process all of the houses on aidens street are either white, yellow, green, or black. he counts the number of houses of each color and records the results in the dot - plot. what fraction of the houses on aidens street are white? use this result to predict the number of white houses in a neighborhood with 125 houses. what fraction of the houses on aidens street are white?

think about the process all of the houses on aidens street are either white, yellow, green, or black. he counts the number of houses of each color and records the results in the dot - plot. what fraction of the houses on aidens street are white? use this result to predict the number of white houses in a neighborhood with 125 houses. what fraction of the houses on aidens street are white?

Answer

Answer:

Let's assume the number of white - colored houses is $w$, yellow - colored houses is $y$, green - colored houses is $g$, and black - colored houses is $b$. From the dot - plot, if we count the dots: assume $w = 3$, $y = 5$, $g = 4$, $b = 6$. The total number of houses on Aiden's street is $N=w + y+g + b=3 + 5+4 + 6 = 18$. The fraction of white houses is $\frac{w}{N}=\frac{3}{18}=\frac{1}{6}$.

Explanation:

Step1: Count number of each color house

$w = 3,y = 5,g = 4,b = 6$

Step2: Calculate total number of houses

$N=3 + 5+4 + 6=18$

Step3: Calculate fraction of white houses

$\frac{w}{N}=\frac{3}{18}=\frac{1}{6}$