When you multiply 6√2 by √2, you can simplify the expression by multiplying the numbers outside the radicals and multiplying the numbers inside the radicals. This results in 6√2 * √2 = 6 * 2 = 12. Therefore, the answer is 12.
√18
√2 x √2 = (√2)2 = 2
3^3*radical(128) = 3^3*radical(2^7) = 3^3*radical(2^6*2) =3^3*2^3*radical(2) = 216*radical(2).
radical(14)*radical(2) = 2*radical(7) Without further information available we will consider only the square roots. The square roots of 14 are +3.741 and -3.741, similarly the square roots of 2 are+1.414 and -1.414 and so we can have four products 1) (+3.741) X (+1.414) = +5.155 2) (-3.741) x (+1.414) = -5.155 3) (+3.741) x (-1.414) = -5.155 4) (-3.741) x (-1.414) = +5.155 Expressions 1 and 4 are equal, expressions 2 and 3 are equal. Hence the product of radical 14 times radical 2 can be +5.155 or -5.155
It is 6*sqrt(2)
1 over 2 times radical 6
The square root of 12 may be simplified to 2 times the square root of 3.
First, note that radical 4 is 2. So 3xradical 4 is just 6, Now we have 6+2 radical 3. You can't do much with this except factor out a 2 if you want 2(3+Radical 3)
12 radical 6 x 6 radical 6 = 72 x 6 = 432
radical 30
√18
2
The simplest radical form of the square root of 252 can be found by factoring it into its prime components. The prime factorization of 252 is (2^2 \times 3^2 \times 7). Therefore, (\sqrt{252} = \sqrt{2^2 \times 3^2 \times 7} = 2 \times 3 \times \sqrt{7} = 6\sqrt{7}). Thus, the simplest radical form is (6\sqrt{7}).
To simplify ( \sqrt{2} \sqrt{18} ), you can first multiply the radicals: ( \sqrt{2 \times 18} = \sqrt{36} ). Since ( \sqrt{36} = 6 ), the answer is 6.
6 radical 2
4 radical 6
3 sqrt(6) x sqrt(6) = 18