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Let g be the sigmoid function. Let a = -(infinite). What is the value of g(
Let g be the sigmoid function. Let a = 0. What is the value of g(
Let g be the sigmoid function. Let a >= 0. What is the value of g(
Consider the following Statements regarding the ideal operational amplifier 1. Output common-mode noise voltage is zero 2. Infinite bandwidth 3. Unity Common mode rejection ratio 4. infinite slew rate 5. Infinite output impedance Which of the above properties are correct?
The value of a sigmoid function is the threshold value.
The value of a sigmoid function is 1.5.
Consider the pseudocode given below. The function DoSomething() takes as argument a pointer to the root of an arbitrary tree represented by the leftMostChild-rightSibling representation. Each node of the tree is of type treeNode. typedef struct treeNode* treeptr; struct treeNode {              treeptr leftMostChild, rightSibling; }; int DoSomething (treeptr tree) {              int value=0;              if (tree != NULL) {              if (tree->leftMostChild == NULL)              value = 1;    else               value = DoSomething(tree->leftMostChild);               value = value + DoSomething(tree->rightSibling);     }               return(value); } When the pointer to the root of a tree is passed as the argument to DoSomething, the value returned by the function corresponds to the 
In MS Excel, what is function inside another function called? A. Round Function B. Sandwich function C. Switch function D. Nested function 
Let x(t) be a periodic function with period T = 10. The Fourier series coefficients for this series are denoted by $${a_k}$$ , that is
$$x\left( t \right) = \sum\limits_{k = - \infty }^\infty {{a_k}{e^{jk{{2\pi } \over T}t}}} .$$
The same function x(t) can also be considered as a periodic function with period T' = 40. Let bk be the Fourier series coefficients when period is taken as T'. If $$\sum\limits_{k = - \infty }^\infty {\left| {{a_k}} \right|} = 16,$$    then $$\sum\limits_{k = - \infty }^\infty {\left| {{b_k}} \right|} $$  is equal to
Identify the fallacy committed in the argument. All men who understand women are potentially perfect husbands. All potentially perfect husbands are men of infinite patience. Therefore, some men of infinite patience are men who understand women.