Write a Java program to take nth number from the user. So your code have to print the Fibonacci Number using Iteration. You have to handle all the base cases in your code

Computer Science Write a Java program that reads a line and a line segment and then determines whether they intersect or not. When they overlap completely, consider that as intersecting. Use variables ((lp1x, lp1y), (lp2x, lp2y)) to represent a line and ((sp1x, sp1y), (sp2x, sp2y)) to represent a line segment

I needed some help with this java homework assignement. We use eclipse. CIS365 Hw1: Count LetterWrite a Java program (CountLetter.java). Input a sentence from keyboard. Print out how many letters "a", "e", "o" and the percentage of each letter in the whole sentence. Please enter a sentence, ended by period '.': (5 points)Sentence.... (10 points)There are 20 letters (10 points)a: 1, 5% (20 points)e: 0, 0% (20 points)o: 4, 20% (20 points)

Write a program in OddIntegers.java that displays the first n positive odd integers and computes and displays their sum. For example, in n is 4, you should print the following to the screen:1 +たす 3 +たす 5 +たす 7 =わ 16

Write Java code to read strings of lower-case letters from the keyboard and count the number of vowels in each word. (vowels are a,e,i,o and u). When all strings have been read in, print the string that has the largest number of vowels (duplicates included) and how many vowels were in the string. When more than one string has the greatest number of vowels, print the first string found with that number. For example, with input of she groceries yourselves here radio, the correct answer would be: groceries – 4 vowels.

3. Write a Java program to implement a method which prints the Fibonacci series up to nth term. The value of n will be taken from the user in the main() method.Fibonacci series starts with 0 and 1, and the sum of previous two numbers is the next number of the series. For instance, 0, 1, 1 (0 + 1), 2 (1 + 1), 3 (1 + 2), and so on.Sample output [assuming the number of term (n) is 8]:The Fibonacci series: 0 1 1 2 3 5 8 13