Explain how the Successive Approximation type ADC’s function taking an example.
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Q – 3: Explain how the Successive Approximation type ADC’s function taking an example.
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- Asymptotic Growth of Functions List the 5 functions below in non-decreasing asymptotic order of growth: (logn)^2 loglogn n nlogn logn Smallest (1) _____________ (2) _____________ (3) _____________ (4) _____________ (5)_____________ largestDetermine whether f is a function from Z to R if a)f(n)=±n. b)f(n)=square root n^2+1. c)f(n)=1/(n^2-4)Create a geometric series to model a geometric series. using friend functions overload the ~ operator to find tbe nth term of the series. likewise, overload the"! " operator using a friend function to find the sum of geometric series.
- A common way of implementing a max function is to look at the sign of a - b. In this case, we can't use a comparison operator on this sign, but we can use multiplication. Let k equal the sign of a - b such that if a - b >= 0, then k is 1. Else, k 0. Let q be the inverse of k.n implement the code:C++ How can we compute the roots of quadratic equation by using function template? Explain by examples.Which of the following is the definition of a higher-order function? func xs = sum (map (^2) xs) func x = x * 2 func (x,y) = (y,x) func (x:y:zs) = y func f [x,y] = [f x, f y]
- One metric that we can use to determine the root of a certain function via brute force technique is the location where the function's _____ changeschoices inflection value poles signGenerate the graph of f(xk) vs k where k is the iteration number and xk is the current estimate of x at iteration k. This graph should convey the decreasing nature of function values.9.If you pass n=2 to your function your 2nd term of Fibonacci series is 1 and (n-1)th= 1" term of Fibonacci series is 0 and (n+1)th= 3rd term of Fibonacci series is 1..