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x^2*sqrt(x^2-1)-sqrt(x^2-1)=0

x^2*sqrt(x^2-1)-sqrt(x^2-1)=0 equation

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Numerical solution:

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The solution

You have entered [src]
      ________      ________    
 2   /  2          /  2         
x *\/  x  - 1  - \/  x  - 1  = 0
$$x^{2} \sqrt{x^{2} - 1} - \sqrt{x^{2} - 1} = 0$$
The graph
Rapid solution [src]
x_1 = -1
$$x_{1} = -1$$
x_2 = 1
$$x_{2} = 1$$
Sum and product of roots [src]
sum
-1 + 1
$$\left(-1\right) + \left(1\right)$$
=
0
$$0$$
product
-1 * 1
$$\left(-1\right) * \left(1\right)$$
=
-1
$$-1$$
Numerical answer [src]
x1 = -1.00000000171053
x2 = 1.00000000028959
x3 = -1.00000000559264
x4 = -1.00000000016818
x5 = 1.00000000213604
x5 = 1.00000000213604
The graph
x^2*sqrt(x^2-1)-sqrt(x^2-1)=0 equation