2√200 - 10√2
To simplify this expression, we need to find any perfect square factors in the radical.
√200 = √(100 × 2) = √100 × √2 = 10√2
Now we can substitute this value back into the expression:
2(10√2) - 10√2
20√2 - 10√2
The two radical terms have the same radical, so we can combine them:
(20 - 10)√2
10√2
Therefore, the expression simplifies to 10√2.
Express in simplest radical form.
2, square root of, 200, end square root, minus, 10, square root of, 2, end square root
2
200
−10
2
5 answers
Express in simplest radical form.
minus, 5, square root of, 5, end square root, minus, 4, square root of, 5, end square root
−5
5
−4
5
minus, 5, square root of, 5, end square root, minus, 4, square root of, 5, end square root
−5
5
−4
5
To express the expression (-5√5 - 4√5) in simplest radical form, we need to combine the like terms.
Both terms have the same radical, which is √5. So we can combine the coefficients:
(-5 - 4)√5
Simplifying further:
-9√5
Therefore, the expression (-5√5 - 4√5) simplifies to -9√5.
Both terms have the same radical, which is √5. So we can combine the coefficients:
(-5 - 4)√5
Simplifying further:
-9√5
Therefore, the expression (-5√5 - 4√5) simplifies to -9√5.
Express in simplest radical form.
minus, 5, square root of, 6, end square root, minus, 7, square root of, 6, end square root
−5
6
−7
6
minus, 5, square root of, 6, end square root, minus, 7, square root of, 6, end square root
−5
6
−7
6
To express the expression (-5√6 - 7√6) in simplest radical form, we need to combine the like terms.
Both terms have the same radical, which is √6. So we can combine the coefficients:
(-5 - 7)√6
Simplifying further:
-12√6
Therefore, the expression (-5√6 - 7√6) simplifies to -12√6.
Both terms have the same radical, which is √6. So we can combine the coefficients:
(-5 - 7)√6
Simplifying further:
-12√6
Therefore, the expression (-5√6 - 7√6) simplifies to -12√6.