For this case, what you should know is that there are many possible combinations that multiplied result in the number 32. Let's see some examples:
**Example 1:
** ( 16 ) ∗ ( 2 ) = 32
**Example 2: ** ( 1 ) ∗ ( 32 ) = 32
**Example 3: ** ( 4 ) ∗ ( 8 ) = 32
**Example 4: ** ( 64 ) ∗ ( 1/2 ) = 32
**Example 5: ** ( 128 ) ∗ ( 1/4 ) = 32
Therefore, we have a wide range of numbers that multiplied result in 32.
32 can be written as the **product **of various numbers, which are,
1 × 32, 2 × 16, 4 × 8 and the **commutative **of these pairs.
Given that,
we have to find what times what gives the number 32.
That is,
if x **multiplied by y = 32, we have to find the possible **values of x and y.
We have,
1 × 32 = 32, which is an option.
Also, as the **factor **of 2,
2 × 16 = 32
Also,
4 × 8 = 32
Now, theses number can be also written as,
32 × 1 = 32
16 × 2 = 32
8 × 4 = 32
Hence the options are 1 × 32, 2 × 16, 4 × 8.
Learn more about **Multiplication **here :
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To find pairs of numbers that multiply to equal 32, we can use several combinations such as 16 and 2, 1 and 32, or 4 and 8. These pairs demonstrate that multiple sets of numbers can fulfill the equation a × b = 32 . Each example reinforces the understanding of multiplication in mathematics.
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