A system transfer function is \(H\left( s \right) = \frac{{{a_1}{s^2} + {b_1}s + {c_1}}}{{{a_2}{s^2} + {b_2}s + {c_2}}}\). If a1 = b1 = 0, and all other coefficients are positive, the transfer function represents a

A system transfer function is \(H\left( s \right) = \frac{{{a_1}{s^2}

1.	A system transfer function is \(H\left( s \right) = \frac{{{a_1}{s^2} + {b_1}s + {c_1}}}{{{a_2}{s^2} + {b_2}s + {c_2}}}\). If a1 = b1 = 0, and all other coefficients are positive, the transfer function represents a
A.	low pass filter
B.	high pass filter
C.	band pass filter
D.	notch filter
Answer» B. high pass filter

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A system transfer function is \(H\left( s \right) = \frac{{{a_1}{s^2} + {b_1}s + {c_1}}}{{{a_2}{s^2} + {b_2}s + {c_2}}}\). If a1 = b1 = 0, and all other coefficients are positive, the transfer function represents a

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