Write a function to check if a given input number is a jumping number. A number is called jumping number if all adjacent digits in it differ by 1. All single digits are considered as jumping numbers. Some examples of jumping num
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Write a function to check if a given input number is a jumping number. A number is called jumping
number
if all adjacent digits in it differ by 1. All single digits are considered as jumping numbers. Some examples
of jumping numbers are 0, 5, 10, 12, 78, 567, 101.
Step by step
Solved in 3 steps with 2 images
- Create a function that validates whether a number n is within the bounds of lower and upper. Return false if n is not an integer. Examples intWithinBounds (3, 1, 9) → true intWithinBounds (6, 1, 6) → false intWithinBounds (4.5, 3, 8) → falseA pandigital number contains all digits (0-9) at least once. Write a function that takes an integer, returning true if the integer is pandigital, and false otherwise. Examples isPandigital (98140723568910) true isPandigital (90864523148909) → false // 7 is missing. isPandigital (112233445566778899) → falseCreate a function that determines whether a number is Oddish or Evenish. A number is Oddish if the sum of all of its digits is odd, and a number is Evenish if the sum of all of its digits is even. If a number is Oddish, return "Oddish". Otherwise, return "Evenish" For example, oddishOr Evenish (121) should return "Evenish", since 1 + 2 + 1 = 4. oddishorEvenish (41) should return "Oddish", since 4 + 1 = 5. Examples oddishOr Evenish (43) → "Oddish" // 4 + 3 = 7 // 7 % 2 = 1 oddishorEvenish (373) // 3 + 7 + 3 = 13 // 13 % 2 = 1 → "Oddish" oddishOr Evenish (4433) → "Evenish" // 4 + 4 + 3 + 3 = 14 // 14 % 2 = 0
- Create a function that returns true if there's at least one prime number in the given range (n1 to n2 (inclusive)), false otherwise. Examples primeInRange (10, 15) true // Prime numbers in range: 11, 13 primeInRange (62, 66) false // No prime numbers in range. primeInRange (3, 5) → true // Prime numbers in range: 3, 5 Notes n2 is always greater than n1. n1 and n2 are always positive. • 0 and 1 aren't prime numbers.Create a function that takes two integers, num and n, and returns an integer which is divisible by n and is the closest to num. If there are two numbers equidistant from num and divisible by n, select the larger one. Examples roundNumber (33, 25). - 25 roundNumber (46, 7)→ 49 roundNumber (133, 14) → 140Write a function that asks the user how many Fibonacci num-bers to generate and then generates them. Make sure to ask the user to enter the numberof numbers in the sequence to generate. The Fibonacci sequence is a sequence of num-bers where the next number in the sequence is the sum of the previous two numbers inthe sequence. The sequence looks like this: 1, 1, 2, 3, 5, 8, 13,You could assign your input integer to a variable num by num = int (input ("Howmany numbers that generates?: "))• You have to consider exceptions, such as the input integer is zero, negative num-bers or floats.• Please submit your code and console screenshots to Bartleby. Code contain-ing syntax error will be graded zero.• Example: The prompt asks "How many numbers that generates?" If your input is10, then the function will return a list of 10 integers 1, 1,2,3,5,8, 13, 21, 34, 55
- A pentagonal number is defined as for and so on. So, the first few numbers are 1, 5, 12, 22, .... Write a function with the following header that returns a pentagonal number:def getPentagonalNumber(n):Write a test program that uses this function to display the first 100 pentagonal numbers with 10 numbers on each line.The function doit(a,b,c,d) is a function that multiplies the smallest of its integers arguments by 2. If more than one arguments are equal and are the smallest, they are multiplied by 2. For example given a=5,b=3,c=7,d=9, doit (a,b,c,d) changes b to 6. Write the code of the function doit and test it.Complete the function that calculates the sum of the first n+1 terms of the geometric series a, ar, ar² ar³, ar4 . note that the series begins with a and the last term is ar", in total there are n+1 terms. ar" ... [ ]: # complete the function given the variables a,r,n and return the value as series_sum. def sum_geometric_series(a,r,n): # your code here return series_sum
- A natural number is prime if it is greater than 1 and has no divisors other than 1 and itself. Example: 8 isn't a prime number, as you can divide it by 2 and 4 (we can't use divisors equal to 1 and 8 as the definition prohibits this). On the other hand, 7 is a prime number as we can't find any legal divisors for it. Your task is to write a function checking whether a number is prime or not. in phython langauge Ques: The function: is called IsPrime() takes one argument (the value to check) returns True if the argument is a prime number, and False otherwise. Hint: try to divide the argument by all subsequent values (starting from 2) and check the remainder - if it's zero, your number cannot be a prime; think carefully about when you should stop the process. If you need to know the square root of any value you can utilize the ** operator. Remember: the square root of x is the same as x**0.5 Write a code that calculates all the prime numbers between 1 and 20. (Hint: Use a loop and…A natural number is prime if it is greater than 1 and has no divisors other than 1 and itself.Example: 8 isn't a prime number, as you can divide it by 2 and 4 (we can't use divisors equal to 1 and 8 as the definition prohibits this). On the other hand, 7 is a prime number as we can't find any legal divisors for it.Your task is to write a function checking whether a number is prime or not.The function:•is called IsPrime()•takes one argument (the value to check)•returns True if the argument is a prime number, and False otherwise.Hint: try to divide the argument by all subsequent values (starting from 2) and check the remainder - if it's zero, your number cannot be a prime; think carefully about when you should stop the process.If you need to know the square root of any value you can utilize the ** operator. Remember: the square root of x is the same as x**0.5Python programming question Write a code that calculates all the prime numbers between 1 and 20. (Hint: Use a loop and call the…A natural number is prime if it is greater than 1 and has no divisors other than 1 and itself. Example: 8 isn't a prime number, as you can divide it by 2 and 4 (we can't use divisors equal to 1 and 8 as the definition prohibits this). On the other hand, 7 is a prime number as we can't find any legal divisors for it. Your task is to write a function checking whether a number is prime or not. Please us phython language The function: is called IsPrime() takes one argument (the value to check) returns True if the argument is a prime number, and False otherwise. Hint: try to divide the argument by all subsequent values (starting from 2) and check the remainder - if it's zero, your number cannot be a prime; think carefully about when you should stop the process. If you need to know the square root of any value you can utilize the ** operator. Remember: the square root of x is the same as x**0.5 Write a code that calculates all the prime numbers between 1 and 20. (Hint: Use a loop and…
