There are five one-digit numbers in a set of data . The mean of the number is 3 A mode is 1 the median is 4 what are the numbers

the missing numbers are 6 and 3

Explanation:

Given that mean of five numbers is 3

Mode is 1, means that 1 appeared more than once in the data set

And median is 4, means the middle number is 4

Therefore, it can be represented as 1, 1, 4, p, q

Where p and q are the missing numbers

Mean (3) = 1 + 1+ 4+ p+ q/5

3 =6 + p + q/5

We cross multiply to give:

5 x 3 = 6 + p + q

15= 6 + p +q

Make p + q the subject :

p + q = 15 - 6

= 9

The sum of the two missing numbers equals 9, we can think of two numbers that equals 9.

However, we cannot use 5 and 4, because we already have the mode given as 1

We therefore use 6 and 3, 7 and 2 or 8 and 1

I hope this helps, please mark as brainliest answer.