What is the f(s)=((s^2-10s+21))/(((s-3)^2*(s+3))) ?

The f(s)=((s^2-10s+21))/(((s-3)^2*(s+3))) is

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f(s)=((s^2-10s+21))/(((s-3)^2*(s+3)))

f (s) = \frac{( s ^{2} - 10 s + 21 )}{( ( s - 3 ) ^{2} \cdot ( s + 3 ) )}

Domain : s < - 3 or - 3 < s < 3 or s > 3

Range : f (s) \leq - \frac{10}{9} + \frac{7}{18} or f (s) \geq \frac{10}{9} + \frac{7}{18}

X Intercepts : (7, 0), Y Intercepts : (0, \frac{7}{9})

Asymptotes : Vertical s = - 3, s = 3, Horizontal y = 0

Extreme Points : Minimum (7 - 210, \frac{7 + 2 10}{18}), Maximum (7 + 210, \frac{7 - 2 10}{18})

Interval Notation

Domain : (- \infty, - 3) \cup (- 3, 3) \cup (3, \infty)

Range : (- \infty, - \frac{10}{9} + \frac{7}{18}] \cup [\frac{10}{9} + \frac{7}{18}, \infty)

Solution steps

Domain of

\frac{s ^{2} - 10 s + 21}{( s - 3 ) ^{2} \cdot ( s + 3 )} : s < - 3 or - 3 < s < 3 or s > 3

Range of

\frac{s ^{2} - 10 s + 21}{( s - 3 ) ^{2} \cdot ( s + 3 )} : f (s) \leq - \frac{10}{9} + \frac{7}{18} or f (s) \geq \frac{10}{9} + \frac{7}{18}

Axis interception points of

\frac{s ^{2} - 10 s + 21}{( s - 3 ) ^{2} \cdot ( s + 3 )} :

X Intercepts

: (7, 0),

Y Intercepts

: (0, \frac{7}{9})

Asymptotes of

\frac{s ^{2} - 10 s + 21}{( s - 3 ) ^{2} \cdot ( s + 3 )} :

Vertical

: s = - 3, s = 3,

Horizontal

: y = 0

Extreme Points of

\frac{s ^{2} - 10 s + 21}{( s - 3 ) ^{2} \cdot ( s + 3 )} :

Minimum

(7 - 210, \frac{7 + 2 10}{18}),

Maximum

(7 + 210, \frac{7 - 2 10}{18})

f (x) = \frac{lo g _{10} ( x ) sin ( x )}{2}

y = e^{3} x

f (n) = 4 n - 13

f (x) = 9 x^{2} - 9 x - 2

p (x) = x^{5} - 4 x^{4} + x^{3} - x^{2} - 2 x + 2015

What is the f(s)=((s^2-10s+21))/(((s-3)^2*(s+3))) ?
The f(s)=((s^2-10s+21))/(((s-3)^2*(s+3))) is