# Math Simplification root number Short

## Math Simplification root number Short for root formula

Today, we will solve some of the important questions of the process through simplification. The questions of the tax (+ and -) happen when the questions in the questions range from 1 to the end, then the use of the formulas of the tax to solve the problems of the tax. Will solve all the questions while doing

### The function ( additional and subtract )

After writing the question first, the value of the value is equal to x, and then we divide both sides. After class, remove the value of x, the value of x is the value of the infinity, thus the queue starts solving

Consider the equality of the whole work of both sides, which holds the value of x which becomes a new question of our linear equation, and according to the linear equation it is possible to find the value of the law by extracting the value of x Is there.

So today's first question

$\sqrt{6}+\sqrt{6}+\sqrt{6}+\sqrt{6}+.....\infty$

$\sqrt{6}+\sqrt{6}+\sqrt{6}+\sqrt{6}+.....\infty&space;=&space;x$     ,     On the square of both sides

$x^{2}&space;=&space;6+\sqrt{6}+\sqrt{6}+\sqrt{6}+.....\infty$

$x^{2}&space;=&space;6+x$

$x^{2}&space;-&space;6-x&space;=&space;0$

$x^{2}&space;-&space;3x+2x-x&space;=&space;0$

$x\left&space;(&space;x-3&space;\right&space;)2\left&space;(&space;x+2&space;\right&space;)=&space;0$

$\left&space;(&space;x-3&space;\right&space;)\left&space;(&space;x+2&space;\right&space;)=&space;0$

$\left&space;(&space;x-3&space;\right&space;)=0&space;,&space;\left&space;(&space;x+2&space;\right&space;)=&space;0$

$x-3&space;=0&space;,&space;x+2&space;=&space;0$

$x=3&space;,&space;x\neq&space;2&space;=&space;0$

If our question is in (+ and -), then we put it according to a linear equation, if it is in multiplication, then solve it with another formula as follows

### Multiplication '' with root number''

If our work is to a certain number in addition to the number of folds, then first write that number, and write the 2 - 1 of the power above that number and the number of times the number of the curve takes up the number of the ferries Then solved by solving

$\sqrt{5\sqrt{5\sqrt{5\sqrt{5}}}}$

$5^{\frac{2^{4-1}}{2^{4}}}$

$5^{\frac{16-1}{16}}$

$5^{\frac{15}{16}}&space;Answer$

### The work which is multiplied with infinity

The work is in our infinite, then whatever is given in the number in the act, that is the value of that act

$\sqrt{5\sqrt{5\sqrt{5\sqrt{5}}}}.....\infty$