A series of random digits is used to simulate the type of car wash requested by
customers.
Given that th
$\begin{array}{|c|c|}
\hline \text { Digit } & \text { Choice } \
\hline 1 & \text { Standard } \
\hline 2 & \text { Standard } \
\hline 3 & \text { Standard } \
\hline 4 & \text { Deluxe } \
\hline 5 & \text { Deluxe } \
\hline 6 & \text { Deluxe } \
\hline 7 & \text { Deluxe } \
\hline 8 & \text { Deluxe } \
\hline 9 & \text { Deluxe } \
\hline 0 & \text { Super Premium } \
\hline
\end{array}$
following ten numbers were picked, how many customers did not want a standard car wash?
1783357069
A) 3
B) 4
C) 6
D) 7

Question

A series of random digits is used to simulate the type of car wash requested by
customers.
Given that th
$\begin{array}{|c|c|}
\hline \text { Digit } & \text { Choice } \
\hline 1 & \text { Standard } \
\hline 2 & \text { Standard } \
\hline 3 & \text { Standard } \
\hline 4 & \text { Deluxe } \
\hline 5 & \text { Deluxe } \
\hline 6 & \text { Deluxe } \
\hline 7 & \text { Deluxe } \
\hline 8 & \text { Deluxe } \
\hline 9 & \text { Deluxe } \
\hline 0 & \text { Super Premium } \
\hline
\end{array}$
 following ten numbers were picked, how many customers did not want a standard car wash?
1783357069
A) 3
B) 4
C) 6
D) 7

Quizplus · Accepted Answer

To find the number of customers who did not want a standard car wash, we need to count the number of digits that correspond to a choice other than "Standard." We can see that digits 4 through 9 correspond to "Deluxe" and digit 0 corresponds to "Super Premium." Therefore, out of the ten digits given, six (4, 5, 6, 7, 8, and 9) correspond to options other than "Standard." Thus, the answer is choice (D) 7 (number of digits that are not "Standard").

A Series of Random Digits Is Used to Simulate the Type