use java streams to find a general integral using simpsons method. use paralell streams if possible.
//a simple program to demonstrate the use of stream in java import java.util.*; import java.util.stream.*;
class Demo { public static void main(String args[]) {
// create a list of integers List<Integer> number = Arrays.asList(2,3,4,5);
// demonstration of map method List<Integer> square = number.stream().map(x -> x*x). collect(Collectors.toList()); System.out.println(square);
// create a list of String List<String> names = Arrays.asList("Reflection","Collection","Stream");
// demonstration of filter method List<String> result = names.stream().filter(s->s.startsWith("S")). collect(Collectors.toList()); System.out.println(result);
// demonstration of sorted method List<String> show = names.stream().sorted().collect(Collectors.toList()); System.out.println(show);
// create a list of integers List<Integer> numbers = Arrays.asList(2,3,4,5,2);
// collect method returns a set Set<Integer> squareSet = numbers.stream().map(x->x*x).collect(Collectors.toSet()); System.out.println(squareSet);
// demonstration of forEach method number.stream().map(x->x*x).forEach(y->System.out.println(y));
// demonstration of reduce method int even = number.stream().filter(x->x%2==0).reduce(0,(ans,i)-> ans+i);
System.out.println(even); } Any problem pls comment it |
use java streams to find a general integral using simpsons method. use paralell streams if possible.
use trapezoidal, midpoint and simpsons rule given the following integral (the power in front of the radical is a 4) وه 15+ r?dx, n = 8 (a) Use the Trapezoidal Rule to approximate the given integral with the specified value of n. (Round your answer to six decimal places.) (6) Use the Midpoint Rule to approximate the given integral with the specified value of n. (Round your answer to six decimal places.) (c) Use Simpson's Rule to approximate the given...
Use java. Must use streams also but not the max or some other functions noted in the directions. To clarify, you MUST USE STREAMS.
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The last one was incorrect Use the general slicing method to find the volume of the following solid. The solid whose base is the region bounded by the curve y 24cos x and the x-axis on and whose 2'2 cross sections through the solid perpendicular to the x-axis are isosceles right triangles with a horizontal leg in the xy-plane and a vertical leg above the x-axis. y 24Vcos x Set up the integral that gives the volume of the solid....