To find the product of these two expressions, we first need to simplify each one.

1. The first expression is 8√14. We can't simplify this any further, so we leave it as is.

2. The second expression is 5√12. We can simplify √12 by breaking it down into √4 * √3, which simplifies to 2√3. So, 5√12 becomes 5 * 2√3 = 10√3.

Now, we multiply the two expressions together:

8√14 * 10√3 = 80√(14*3) = 80√42.

So, the product of 8√14 and 5√12 in simplest radical form is 80√42.

Question

To find the product of these two expressions, we first need to simplify each one.

1. The first expression is 8√14. We can't simplify this any further, so we leave it as is.

2. The second expression is 5√12. We can simplify √12 by breaking it down into √4 * √3, which simplifies to 2√3. So, 5√12 becomes 5 * 2√3 = 10√3.

Now, we multiply the two expressions together:

8√14 * 10√3 = 80√(14*3) = 80√42.

So, the product of 8√14 and 5√12 in simplest radical form is 80√42.

Knowee AI · Accepted Answer

To find the product of these two expressions, we first need to simplify each one.

1. The first expression is 8√14. We can't simplify this any further, so we leave it as is.

2. The second expression is 5√12. We can simplify √12 by breaking it down into √4 * √3, which simplifies to 2√3. So, 5√12 becomes 5 * 2√3 = 10√3.

Now, we multiply the two expressions together:

8√14 * 10√3 = 80√(14*3) = 80√42.

So, the product of 8√14 and 5√12 in simplest radical form is 80√42.

What is the product of 8, square root of, 14, end square root8 14 and 5, square root of, 12, end square root5 12 in simplest radical form?