Bb1. 3. Write an algorithm in pseudocode for the procedure to input two numbers (X, Y), and add 3 to the smaller number. Output both numbers.

E2.8 Write a program that asks the user for the lengths of the sides of a rectangle. Then print • The area and perimeter of the rectangle • The length of the diagonal (use the Pythagorean theorem) Here is a sample run. User input is in color. This program gets the lengths of the sides of a rectangle. The program then prints: The area and perimeter of the rectangle The length of the diagonal Enter the lengths of the 2 rectangle sides: 5.5 3.7 The rectangle's area is 20.350000 The rectangle's perimeter is 18.400000 The rectangle's diagonal length is 6.628725

Python please I need help with this problem from zybooks

python, please

For Loop in Java

2.15 LAB: Musical note frequencies   On a piano, a key has a frequency, say f0. Each higher key (black or white) has a frequency of f0 * rn, where n is the distance (number of keys) from that key, and r is 2(1/12). Given an initial key frequency, output that frequency and the next 4 higher key frequencies. Output each floating-point value with two digits after the decimal point, which can be achieved as follows:print(f'{your_value1:.2f} {your_value2:.2f} {your_value3:.2f} {your_value4:.2f} {your_value5:.2f}')

Part 3: Negative Binary Numbers This standard method of binary number representation doesn't account for negative numbers. We can't just throw a negative sign in front of a binary number though - everything in a computer must be represented by 1's and 0's. One way we can get around this is by using the very first digit of each binary number to represent the sign: 0 for positive and 1 for negative. This is called 1's complement representation. 00010110  ->  0  0010110  ->  positive 22 10010110  ->  1  0010110  ->  negative 22   Using 1's complement representation we can represent the numbers -127 through 127 in a single byte (note that we can only go half as high as an unsigned number because half of the possible representations for that byte are being used for the negative numbers). However, there is a flaw with 1's complement: the representation of the number 0. 00000000  ->  0  0000000  ->  zero 10000000  ->  1  0000000  ->  negative zero? Because of this, we…