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ITI 1120 - Assignment 1
Submit a zip file with a1q1.py, a1q2.py, a1q3.py, a1q4.py.
1. (2 points) Two numbers a and b are called pythagorean pair if both a and b are
integers and there exists an integer c such that a
2 + b2 = c2. Write a
function pythagorean_pair(a,b) that takes two integers a and b as input and returns
True if a and b are pythagorean pair and False otherwise.
2. (3points ) Write a function in_out(xs,ys,side) that takes three numbers as input, where
side is non-negative. Here xs and ys represent the x and y coordinates of the bottom
left corner of a square; and side represents the length of the side of the square.
(Notice that xs, ys, and side completely define a square and its position in the plane).
Your function should first prompt the user to enter two numbers that represent the x
and y coordinates of some query point. Your function should print True if the given
query point is inside of the given square, otherwise it should print False. A point on the
boundary of a square is considered to be inside the square.
Examples.:
in_out(0, 0, 2.5)
Enter a number for the x coordinate of a query point: 0
Enter a number for the y coordinate of a query point: 1.2
True
in_out(2.5, 1, 1)
Enter a number for the x coordinate of a query point: -1
Enter a number for the y coordinate of a query point: 1.5False
3. (7 points) As few coins as possible, please!
Suppose that a cashier owes a customer some change and that the cashier only has
quarters, dimes, nickels, and pennies. Write a program the computes the minimum
number of coins that the cashier can return. To solve this problem use the greedy
algorithm explained below.
PROBLEM STATEMENT: Your program should first ask the user for the amount of
money he/she is owed (in dollars). You may assume that the user will enter a positive
number. It should then print the minimum number of coins with which that amount can
be made. Assume that the only coins available are quarters (25 cents), dimes (10
cents), nickels (5 cents), and pennies (1 cent).
EXAMPLES: If cashier owes 56 cents (i.e. $0.56) to the customer, the minimum number
of coins the cashier can return is 4 (in particular, 2 quarters, 0 dimes, 1 nickel and 1
penny. It is not possible to return 3 or less coins). If cashier owes $1.42 to the customer,
the minimum number of coins the customer can return is 9 (in particular 5 quarters, 1
dime, 1 nickel and 2 cents). Thus your program will look like this, for different runs:
Enter the amount you are owed in $: 0.56
The minimum number of coins the cashier can return is: 4
Enter the amount you are owed in $: 1.42
The minimum number of coins the cashier can return is: 9
Enter the amount you are owed in $: 1.00
The minimum number of coins the cashier can return is: 4
4. (8 points) Light years.
In order to build a space communication system we need to be able to calculate
distances between planets and stars, and time intervals required for transmissions. Our
communication is done with electromagnetic waves that travel at the speed of light.
One unit for measuring distances is the light-year, the distance traveled by light in one
year. But how many days are there in one year? There are several possible
interpretations. We adopt the definition of a sidereal year. The sidereal year is the time
for the Sun to return to the same position in respect to the stars of the celestial sphere.
The sidereal year is the orbital period of Earth and consists of 365.26 days.
Implement a function that converts a given number of sidereal years into seconds,
knowing that there are 365.26 days in a sidereal year. The program a1q4.py should
read a number of second from the keyboard; call the function to converts it into
seconds, and display the result.
b) A light-second is the distance traveled by light in one second. Write a function to
convert a given number of light-seconds into kilometers, knowing that the speed of light
is about 300,000 kilometers/second. Expend your program a1q4.py to transform the
number of second calculates in part a) into a distance by using your new function, and
to display the result.
c) Using your functions from a) and b), implement a function to find the distance (in
kilometers) traveled by a communication signal from one star to another via Earth. Your
program a1q3.py should be extended to ask the user to input the distances between
each star and Earth (in light-years), call the function and display the result.
Example:
Input a number of light-years: 7
The number of seconds is 220909248.0
The distance is 66272774400000.0 km.
Input the distance to the first star, in light years: 0.5
Input the distance to the second star, in light years: 1.2
The distance between the two stars is 16094816640000.0 km

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