Function 6n³ + 2n² + 7n + 1 belongs to: ○0 (³) (n³) ○ 22 (n³) O all of the above
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- Convert each of the following functions to its canonical form, and express each of them in the forms of sum of minterms and product of maxterms: a) (c'+d)(b+c') b) bd' + acd' + ab'c + a'c' c) b'd+a'd + bdwrite an annulusmoment() function that accepts two double precision numbers as perameters?Define R Square?
- sn ------Write a C++ program to read elements in two matrices and find the difference of twomatrices. Program to subtract two matrices in ++-. Logic to subtract two matrices in C++programming.ExampleInputInput elements in 3x3 matrix1:1 2 34 5 67 8 9Input elements in 3x3 matrix2:9 8 76 5 43 2 1OutputDifference of both matrices =-8 -6 -4-2 0 24 6 8Select all statements that are equivalent to (V1) và g Ⓒpv (q→r) Op-(94r) ✓(15)^(947)Q2} Write a user-define function that add or subtracts two polynomials of any order. Use the function to add and subtract the following f₁(x)=x5-7x4+11x³-4x²-5x-2 and f₂(x)=9x²-10x+6 polynomials:
- 4. Using bitwise operators In C code Write a function int negate(int n) that can negate an integer without using the - operator.Q1/ B. Apply Addition and Multiplication: * i. (101)2 with (011)2 ii. (7)10 with (2)10 iii. (1000), with (011)2 iv. (12)10 with (15)10Convert each of the following to the other canonical form: F ( A , B , C , D ) = Π ( 3 , 5 , 8 , 11 )
- Let f(n)= 3 T(n/3) + O(n log n). Then f(n) is O e(n² log? n) e(n² log? n) O en log n) O ein? log n) Let T(n)= 25T(n/5) + O(n). Then O on) O T(n) = O(n³) O T(n) = O(1) O T(n) = O(n) O Tin) = O(n²) none of the cases is correctf(1) = {re*3e t < 01 t2 os f(t) Calculate the laplas transform of the signals given below. wwwAbraham Series to Compute Write a well-documented Python program, hmwk4Q2.py, that calculates. Construct a function abr_pi.py(N) accepts an integer N and returns an estimate of computing the Abraham Series using N terms. The series is: [2(1) 3ần 2n + 1 12=0 Have the main() call upon your function for various values of N to ensure it is correctly working. π =