×
Detail Form
We will send your result on your email id and phone no. please fill detail
1.
2.
It is assumed that quantization error, e(n) is a sequence of random variables where
1. The statistics do not change with time.
2. It is a sequence of uncorrelated random variables.
3. It is uncorrelated with the quantizer input x(n).
4. The probability density function is uniformly distributed over the range of values of quantization error. Which of the above statements are correct?
1. The statistics do not change with time.
2. It is a sequence of uncorrelated random variables.
3. It is uncorrelated with the quantizer input x(n).
4. The probability density function is uniformly distributed over the range of values of quantization error. Which of the above statements are correct?
3.
4.
5.
Which of the following statements is/are correct?
1. A system is said to be Finite Impulse Response (FIR), if the output samples of the system depend only on the present input and a finite number of past or previous input samples.
2. If the output of a system y(n) depends only on the present input and past inputs, but not on past outputs, then it is called a non-recursive system.
3. If the output of a system y(n) depends only on the present input and past inputs, but not on past outputs, then it is called a recursive system.
1. A system is said to be Finite Impulse Response (FIR), if the output samples of the system depend only on the present input and a finite number of past or previous input samples.
2. If the output of a system y(n) depends only on the present input and past inputs, but not on past outputs, then it is called a non-recursive system.
3. If the output of a system y(n) depends only on the present input and past inputs, but not on past outputs, then it is called a recursive system.
6.
The value of the steady state error for first order system, 1/sT 1 with Unit Ramp Function will be
7.
8.
The method of determination of the stability of the feedback systems as a function of an adjustable gain parameter which does not provide detailed information concerning location of closed-loop poles as a function of gain K is called
9.
10.
A graphical technique for plotting the closedloop poles of a rational system functions as a function of the value of gain for both continuoustime and a discrete-time system is