What is factor a^2-17a+2^2 ?

The solution to factor a^2-17a+2^2 is (a-(17+sqrt(273))/2)(a-(17-sqrt(273))/2)

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factor a^2-17a+2^2

factor

a^{2} - 17 a + 2^{2}

(a - \frac{17 + 273}{2}) (a - \frac{17 - 273}{2})

Solution steps

a^{2} - 17 a + 2^{2}

Solve

a^{2} - 17 a + 2^{2} = 0 : a = \frac{17 + 273}{2}, a = \frac{17 - 273}{2}

Polynom can therefore be factored into

= (a - (\frac{17 + 273}{2})) (a - (\frac{17 - 273}{2}))

Refine

= (a - \frac{17 + 273}{2}) (a - \frac{17 - 273}{2})

+ (49 t - 16 t^{2}) - 34

a c + 2 b c - a d - 2 b d

e^{z^{2} - x^{2}}

1 + x y + a (x + y) - (x y + 1) - x - y

r (30 π)

What is factor a^2-17a+2^2 ?
The solution to factor a^2-17a+2^2 is (a-(17+sqrt(273))/2)(a-(17-sqrt(273))/2)