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Is Boltzman law practical for implementation?
What happens when we use mean field approximation with boltzman learning?
Approximately how much times the boltzman learning get speeded up using mean field approximation?
The question given below is in the form of a statement followed by assumptions 1 and 2. You may assume that everything said in the statement is true, then consider the two assumptions and decide which of them, beyond a reasonable doubt, logically follows from the statement. Statement: Students who have not submitted the record book will not be allowed to appear in the practical examination. Assumption: 1. Practical exams make students technically strong in the subject 2. Record Book is mandatory for appearing in the practical examination.
In the question below a statement is given followed by two assumptions 1 and 2. You have to assume everything in the statement to be true and then consider the two assumptions and decide which of them logically follows from the information given in the statement beyond any considerable doubt. Statement:  Students who do not present the record book will not be allowed to appear in the practical examination. Assumption: 1. Record book is mandatory for appearing in the practical examination. 2. Practical exam makes a student technically strong in a subject.
For an examination of a practical based subject, the total marks is 100. The break-up for theory, practical, project and viva voce is 40%, 30%, 20%, 10%. A candidate scored 80% in theory, 70% in practical, 60% in project and 50% in viva voce. What was her aggregate percentage?
Consider the following statements in connection with deflection-type and null-type instruments: 1. Null-type instruments are more accurate than the deflection-type ones. 2. Null-type of instrument can be highly sensitive compared to a deflection-type instrument. 3. Under dynamic conditions, null-type instruments are less preferred to deflection-type instruments. 4. Response is faster in null-type instruments as compared to deflection-type instruments. Which of the above statements are correct?
Consider the following types of digital voltmeters: 1. Ramp type 2. Dual slope integrating type 3. Integrating type using voltage to frequency conversion 4. Successive approximation type 5. Servo balanced potentiometer type Which of these require a fixed reference voltage at the comparator stage?
In Finite Element Methods (FEM), In two-dimensional problems, we shall have two types of errors, one due to the approximation of the solution and the other due to approximation of the domain.
The equation x3 - x2 + 4x - 4 = 0 is to be solved using the Newton-Raphson method. If x = 2 is taken as the initial approximation of the solution, then the next approximation using this method will be