3 / 2 radical 8 / 27 reduce the cubic power of root 3.6x10 root 2 / root 6 =? Root 3 / 2x root 2 / 5 =? Root 5 and 1 / 3 divided by root 8 / 15 =? Radix 12 divided by Radix 2x Radix 8 =?

3 / 2 radical 8 / 27 reduce the cubic power of root 3.6x10 root 2 / root 6 =? Root 3 / 2x root 2 / 5 =? Root 5 and 1 / 3 divided by root 8 / 15 =? Radix 12 divided by Radix 2x Radix 8 =?

(3/2)√(8/27)=(3/2)(2/3)√(2/3)=(√6)/3
√(3.6x10^3)=√(3600)=60
√2/√6=(√12)/6=(√3)/3
√(3/2)√(2/5)=√(3/2)(2/5)=√(3/5)=(√15)/5
√(16/3)/√(8/15)=√(16/3)(8/15)=√(108/45)=√(12/5)=(2√15)/5
√12/[√2√8)=√(12)/√16=(2√3)/4=(√3)/2

Simplify 2 root sign 5x (4 root number 20-3 root sign 45 + 2 root sign 5)

：2√5x（4√20-3√45+2√5）=2√5x(8√5-9√5+2√5）=10

Reduce root sign 3 of 4-2 times under root sign

4-2 times root number 3
=√(1+3-2√3)
=√(1²+(√3)²-2√3)
=√(√3-1)²
=√3-1;
It's my pleasure to answer your questions and skyhunter 002 to answer your questions
If there is anything you don't understand, you can ask,

How to simplify Radix 3 / 4

Sqrt (3) / 2 radical = sqrt ()

3 / 4 radical 36 (Simplified)

3 / 4 √ 36 = 3 / 4 × √ (6) square = 3 / 4 × 6 = 9 / 2

Simplify the root sign 5 + 2 multiply the root sign 3-1 / 15 the root sign 5-The root sign 3 + 3, Root 7 + 2 root 6 + root 5 ---------------------------------------Simplification. In the middle is the fractional line 2, and the root 6 is 2 times the root 6 Root 30 + 6 + root 35 + root 42

Original formula = root 5 + root 15 * (2 radical 3 + 1) / (12-1) - radical 5-radical 3 + 3
=6 root 5 / 11 + root 15 / 11 - root 3 + 3

Reduction root - 15 / root - 20

The number under the root sign can only be greater than or equal to 0. What is the case with root - 20

First simplify, then evaluate: under the root sign of A-1, the square of a-2a + 1 + A + 1 / 1, where a = root 2-1

The square of a-2a + 1 + A + 1 / 1 + 1 under the root of A-1
=√(a-1)²/(a-1)+1/(a+1)+1
=-1+1/(a+1)+1
=1/(a+1)
=1/(√2)
=√2/2;

First, simplify and then evaluate the square of a + radical 1-2a + A, where a = 9

A>1
So | A-1 | = A-1
The original formula = a + √ (A-1) 2
=a+|a-1|
=a+a-1
=2a-1
=17

First, simplify and then evaluate: A-1 part of a square - 1) - a square + a part of a root sign a square + 2A + 1) - a part of a, where 1 - root 3 parts of 2

a＝2/﹙1－√3﹚＝﹣﹙√3＋1﹚
﹙a²－1﹚/﹙a－1﹚＋√﹙a²＋2a＋1﹚/﹙a²＋a﹚－1/a
＝a＋1－1/a－1/a
＝a＋1－2/a
＝﹣√3－1＋1＋2/﹙√3＋1﹚
＝﹣√3＋√3－1
＝﹣1.