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(sqrt(x)-3)*(2*x^2+3*x-5)=0

(sqrt(x)-3)*(2*x^2+3*x-5)=0 equation

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Numerical solution:

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The solution

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/  ___    \ /   2          \    
\\/ x  - 3/*\2*x  + 3*x - 5/ = 0
$$\left(\sqrt{x} - 3\right) \left(2 x^{2} + 3 x - 5\right) = 0$$
The graph
Rapid solution [src]
x1 = -5/2
$$x_{1} = - \frac{5}{2}$$
x2 = 1
$$x_{2} = 1$$
x3 = 9
$$x_{3} = 9$$
Sum and product of roots [src]
sum
0 - 5/2 + 1 + 9
$$\left(\left(- \frac{5}{2} + 0\right) + 1\right) + 9$$
=
15/2
$$\frac{15}{2}$$
product
1*-5/2*1*9
$$1 \left(- \frac{5}{2}\right) 1 \cdot 9$$
=
-45/2
$$- \frac{45}{2}$$
-45/2
Numerical answer [src]
x1 = -2.5
x2 = 9.0
x3 = 1.0
x4 = -2.5 + 1.9301438452429e-19*i
x4 = -2.5 + 1.9301438452429e-19*i
The graph
(sqrt(x)-3)*(2*x^2+3*x-5)=0 equation