rogram for the longest sequence of increasing numbers. Use the function: void longestSequence(int b[], int sizeB); Input: 1 3 10 1 7 8 10 30 0 Output should be: Longest sequence is 1, 7, 8, 10, 30.
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C
void longestSequence(int b[], int sizeB);
Input: 1 3 10 1 7 8 10 30 0
Output should be: Longest sequence is 1, 7, 8, 10, 30.
Step by step
Solved in 3 steps with 1 images
- (Computation) Among other applications, Pascal’s triangle (see Figure 7.22) provides a means of determining the number of possible combinations of n things taken r at a time. For example, the number of possible combinations of five people (n = 5) taken two at a time (r=2)is10. Each row of the triangle begins and ends with 1. Every other element in a row is the sum of the element directly above it with the element to the left of the one above it. That is, element[n][r]=element[n1][r]+element[n1][r1] Using this information, write and test a C++ program to create the first 11 rows of a twodimensional array representing Pascal’s triangle. For any given value of n less than 11 and r less than or equal to n, the program should display the correct element. Use your program to determine in how many ways a committee of 8 can be selected from a group of 10 peopleC program for the longest sequence of increasing numbers. Use the function: void longestSequence(int b[], int sizeB);IS IT CORRECT? Write a function to show the max number in ten input numbers. Answer: #include <iostream> #include <algorithm> using namespace std; int numbers[] = { 1, 2, 3, 4, 5, 6, 7, 8, 9, 10 }; int maxNumber = *max_element(numbers, numbers + 10); int findMax(int a, int b, int c, int d, int e, int f, int g, int h, int i, int j) { int max = a; if (b > max) { max = b; } if (c > max) { max = c; } if (d > max) { max = d; } if (e > max) { max = e; } if (f > max) { max = f; } if (g > max) { max = g; } if (h > max) { max = h; } if (i > max) { max = i; } if (j > max) { max = j; } return max; } int main() { cout << findMax(1, 2, 3, 4, 5, 6, 7, 8, 9, 10) << endl; return 0; }
- Python.Write a function GCD(x,y) that returns the greatest common divisorfor x,y.Write a c++ program and test the “digit” function:Function Prototype: int digit(int n,int k)This function returns the kth digit of the positive integer n. For example, if n is the integer29,415, then the call digit(n,0) would return the digit 2, and the call digit(n,2) would returnthe digit 4. The digits are numbered from left to right beginning with the “zeroth” digit. Take input and display output in main function. donot use arraysWrite a C function to search for a given number using binary search in a given array ofsorted numbers, sorted in ascending order. The function should return the index wherethe number is found, or zero otherwise
- Q1 Computer Science Write a R function f(x,y,z) to generate the following results: >f(“I am”, “a”, “NJIT student”) >I am a NJIT student Plz do not copy past before solution is incorrectDescription F(x) = x + 1 G(x, y) = x + y Please write a program to calculate the value of composite of F and G Input Input will be the composite of F and G. The parameter of F and G are integer only. Output An integer represent the value of function. Sample Input 1 F(G(1,F(3))) Sample Output 1 6Using foldl, define a function num2int :: [Int] -> Int -> Int that converts a list of numbers and the number n into an integer of base n. >num2int [3,4,5,6] 10 3456 >num2int [1,1,0,1,0,0,0,1,0,1,0,1,1,0] 2 3456 num2int :: [Int] -> Int -> Int num2int x y = foldl (\acc (a,b) -> ___a___ + b*y^a) 0 (___b___ (\x y ->(x,y)) [0..] (___c___ x)) fill in blank spaces of a , b , and c
- Write a function to check if a given input number is a jumping number. A number is called jumpingnumberif all adjacent digits in it differ by 1. All single digits are considered as jumping numbers. Some examplesof jumping numbers are 0, 5, 10, 12, 78, 567, 101.1. A set of integers are relatively prime to each other if there is no integer greater than 1 that divides all the elements. Furthermore, in Number Theory, it is known that the Euler function,ϕ (n), expresses the number of positive integers less than n that are relatively prime with n. Choose the alternative that has the correct value of ϕ(n) for every n below. A) ϕ(5) = 4 B) ϕ(6) = 2 C) ϕ(10) = 3 D) ϕ(14) = 6 E) ϕ(17) = 16c++ Implement a function that recursively calculates the nth number in the Fibonacci sequence of numbers. The Fibonacci sequence starts at 0 and 1. Each number thereafter is the sum of the two preceding numbers. This gives us the following first ten numbers: 0,1,1,3,5,8,13,21,34, .... Input Expected output0 01 17 139 34