Question

_ _ is 50% of _ _

and 75% of _ _

You cant use more than 1 number. The numbers given were 0-9.

Answer 1

To find the missing numbers, we can use algebraic equations. Let's represent the missing numbers as variables.

Let's say the missing numbers are represented by A, B, and C.

According to the given information:

A is 50% of B: A = 0.5B

A is also 75% of C: A = 0.75C

Now we can set up a system of equations using these two equations:

A = 0.5B

A = 0.75C

To solve this system, we can use substitution. We can substitute the value of A from the first equation into the second equation:

0.5B = 0.75C

Now, we can rearrange the equation to solve for C:

C = (0.5B) / 0.75

Simplifying further:

C = (2/3)B

Since the numbers given are in the range of 0-9, we can try different values for B and see if we can find a corresponding value for C.

Let's try B = 6:

C = (2/3) * 6

C = 4

So, if B is 6, then C is 4.

Using the value of B = 6, we can substitute it back into the first equation to find A:

A = 0.5 * 6

A = 3

So, the missing numbers are A = 3, B = 6, and C = 4.

In summary, the missing numbers are 3, 6, and 4.

Answer 2

Let's fill in the blanks with numbers from 0 to 9:

5 is 50% of 10

and 75% of 20

So, the completed sentences are:

5 is 50% of 10

and 75% of 20

Explanation: