What are the solutions to the equation n^2-5sqrt(2)+12=0 ?

The solutions to the equation n^2-5sqrt(2)+12=0 are n=isqrt(-5\sqrt{2)+12},n=-isqrt(-5\sqrt{2)+12}

Find the zeros of n^2-5sqrt(2)+12=0

The zeros of n^2-5sqrt(2)+12=0 are n=isqrt(-5\sqrt{2)+12},n=-isqrt(-5\sqrt{2)+12}

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n^{2} - 52 + 12 = 0

n = i - 52 + 12, n = - i - 52 + 12

Solution steps

n^{2} - 52 + 12 = 0

Move

52

to the right side

n^{2} + 12 = 52

Move

12

to the right side

n^{2} = 52 - 12

For

x^{2} = f (a)

the solutions are

x = f (a), - f (a)

n = 52 - 12, n = - 52 - 12

Simplify

52 - 12 : i - 52 + 12

Simplify

- 52 - 12 : - i - 52 + 12

n = i - 52 + 12, n = - i - 52 + 12

3 x^{2} - (m + 2) x + 4 m - 2 = 0

d, \frac{e ^{2}}{5} - \frac{d ^{2}}{2} + \frac{f ^{2}}{3} = 9

x, x^{2} p + y^{2} q = z^{2}

x, a^{2} - x^{2} = a^{2} cos (o^{2})

(3 a - 2) (2 a + 1) - a (a + 12) = 0

What are the solutions to the equation n^2-5sqrt(2)+12=0 ?
The solutions to the equation n^2-5sqrt(2)+12=0 are n=isqrt(-5\sqrt{2)+12},n=-isqrt(-5\sqrt{2)+12}
Find the zeros of n^2-5sqrt(2)+12=0
The zeros of n^2-5sqrt(2)+12=0 are n=isqrt(-5\sqrt{2)+12},n=-isqrt(-5\sqrt{2)+12}