100 3/2 as product of identical factors submit answer in simplified form

Answer 1

To express 100 3/2 as a product of identical factors in simplified form, we can write it as:

100 3/2 = (100 * 2) * (3/2) = 200 * (3/2)

Now, we can simplify by canceling out common factors:

200 * (3/2) = (2 * 100) * (3/2) = 2 * (100 * 3) * (1/2)
= (2 * 3) * (100 * 1)
= 6 * 100

Finally, the simplified form of the expression is:

100 3/2 = 6 * 100 = 600

Answer 2

you're wrong

Answer 3

Apologies for the mistake. Let's correct it:

To express 100 3/2 as a product of identical factors in simplified form, we can write it as:

100 3/2 = (100 * 2) * (3/2) = 200 * (3/2)

Now, let's simplify further:

200 * (3/2) = (200/2) * 3 = 100 * 3 = 300

Therefore, 100 3/2 expressed as a product of identical factors in simplified form is 300.

Answer 4

you're still wrong

Answer 5

My apologies for the incorrect response. Let's try again:

To express 100 3/2 as a product of identical factors in simplified form, we can convert the whole number and fraction into improper fraction form:

100 3/2 = (100 * 2 + 3) / 2 = (200 + 3) / 2 = 203 / 2

Now, let's express 203 / 2 as a product of identical factors. The prime factorization of 203 is 7 * 29, so we can write:

203 / 2 = (7 * 29) / 2

Therefore, the expression 100 3/2 as a product of identical factors in simplified form is:

(7 * 29) / 2

Answer 6

You still wrong