add 2√'3+3√'8

Answer 1

To add 2√3 + 3√8, we first need to simplify the square roots.

√3 cannot be simplified further, but √8 can be simplified as follows:
√8 = √(4 * 2) = √4 * √2 = 2√2

Now, let's substitute these simplified values back into the original expression:

2√3 + 3√8 = 2√3 + 3(2√2)

Now, we can add like terms:

= 2√3 + 6√2

So, the simplified sum of 2√3 + 3√8 is 2√3 + 6√2.

Answer 2

whats the answer

Answer 3

The answer is 2√3 + 6√2.

Answer 4

thats not it

Answer 5

Apologies for the confusion. Let's try solving it again.

We are given: 2√3 + 3√8

First, let's simplify √8:
√8 = √(4 * 2) = √4 * √2 = 2√2

Now we substitute the simplified value back into the original expression:
2√3 + 3√8 = 2√3 + 3 * 2√2

Simplifying further:
2√3 + 3 * 2√2 = 2√3 + 6√2

Therefore, the simplified sum of 2√3 + 3√8 is 2√3 + 6√2.

Answer 6

not it

Answer 7

I apologize for the previous incorrect response. Let's try solving it once again.

We are given: 2√3 + 3√8

Let's first simplify the square roots:
√3 cannot be simplified further.
√8 can be simplified as follows:
√8 = √(4 * 2) = √4 * √2 = 2 * √2

Now we substitute the simplified values back into the original expression:
2√3 + 3√8 = 2√3 + 3(2√2)

Multiplying the constants outside the square roots:
2√3 + 3(2√2) = 2√3 + 6√2

Therefore, the simplified sum of 2√3 + 3√8 is 2√3 + 6√2.