n/10 Which of the following is equal to >(10k+ 2)? k=0 °( + 1) (끌 + 2)
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Which of the following is equal to (10k + 2)?
k=0
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- Kinetic energy can be calculated with the following formula: KE 1 2 • m is mass in kg • v is velocity in m/s • KE is kinetic energy in J mv² شور در روز Return the Kinetic Energy in Joules, given the mass and velocity. For the purposes of this challenge, round answers to the nearest integer. Examples kinetic Energy (60, 3) → 270 kinetic Energy (45, 10) - 2250 kinetic Energy (63.5, 7.35) → 1715 Notes Expect only positive numbers for inputs.Correct answer will be upvoted else downvoted. number is called 2050-number if it is 2050, 20500, ..., (2050⋅10k for integer k≥0). Given a number n, you are asked to represent n as the sum of some (not necessarily distinct) 2050-numbers. Compute the minimum number of 2050-numbers required for that. Input The first line contains a single integer T (1≤T≤1000) denoting the number of test cases. The only line of each test case contains a single integer n (1≤n≤1018) denoting the number to be represented. Output For each test case, output the minimum number of 2050-numbers in one line. If n cannot be represented as the sum of 2050-numbers, output −1 instead.Maclaurin series are a type of Mathematic series expansion in which all terms are nonnegative real powers of the variable. The Maclaurin series expansion for sin(x) is given by the following formula that is valid for all real values of x such that x is in radians (Note that: radians(x) = x X 1/180): sin(x) = x - 3! 5! Implement a Java program to compute the value of Maclaurin series expansion for sin(x) where x is a nonnegative real value according to the following: a. Write a java method named Factorial that takes as an argument an integer value n and returns the mathematical factorial n! of n as a long value such that: n! = n x (n – 1) x (n – 2) ... × 2 x 1 b. In the main method: i. Ask the user to enter the value of the angle x to be calculate in the Maclaurin series expansion for sin(x) as given above. x Should be entered in degrees, i.e., 0° < x< 360° and then converted into radians using the formula: (radians(x) = x × 1/180). ii. Ask the user to enter the number of terms to be…
- Please write the code for the given question in Java language.what are the values of the variables when runned? int j,kboolean mj = 1k = j++m = (++k == j++) ------------------ int x = 3if (x == 2)x= 0if (x==3)x++elsex+=2 --------------- how many times will it be looped for(int x = 0; x== 2; x++){//body of the loop}int toplam = 0;for (int i = 0; i < 10; i++){if (i % 2 == 1) continue;for (int j = 1; j <= 5; j++){if (i * j > 30) continue;toplam += j;}} What will be the total number of iterations when the code runs?
- Given four positive integers a, b, c, and d, compute the sum of those among them that are odd. Because you have not yet learned how to make decisions, use the fact that for a positive integer n, the expression n % 2 is either 0 or 1.OddSum.java public class OddSum{public static void main(String[] args){// These values will be changed during testingint a = 13; int b = 10; int c = 9; int d = 2; int oddSum = (a + b + c + d) % 2; System.out.print("Odd sum: ");System.out.println(oddSum);}}Given int n = (7-9/(3+4)*2-6%3); The value of n is: O a. 5 O b. 7 O c. 6 Od. 4 e. NoneWrite a program that computes the following summation series using the Rational class:
- write in javaJava - Musical Note FrequenciesWhen you use a mortgage to purchase a home, the lending institution effectively owns the home. You buy back part ownership in the home with each monthly payment. The part you have bought back is your equity in the home. If the mortgage amount is P dollars, the monthly interest rate is r as a decimal, and the term of the mortgage is t months, then your equity after k payments is E(k) = P((1 + r)k − 1) (1 + r)t − 1 dollars. In this exercise, assume that the mortgage amount is $200,000, the APR is 6% so r = .06/12 and the term of the loan is 30 years (360 months). (a) Find a formula for the equity. (b) Make a graph of the equity over 360 months, the term of the loan. (c) Does the graph show that you have half-ownership in the home halfway through the term of the mortgage? Halfway through the term of the mortgage corresponds to k1 = _______ payments. From the graph, we see that E(k1) is ________ half of the mortgage amount, so we _______ have half-ownership in the home…
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