How many ways can a 4-digit pin code be generated if it has to start with 1 and end with either 0 or 9 if repetition is allowed?
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How many ways can a 4-digit pin code be generated if it has to start with 1 and end with either 0 or 9 if repetition is allowed?
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- Hi help with this problem "prime factors" if I input this number: 9201111169755555649 output is: 3033333343, 3033333343 another example input: 24 output:2,2,2,3 another example input: 1111111111111111111 output: 1111111111111111111X and Y are represented in IEEE single precision floating point notation. Let X = (41D00000)16, Y = (C0000000)16. The result of (x *y) in Decimal isexpression for computing sine of 2π radians O sqrt(2*M_PI) O sin(2* M_PI) O cbrt(2*M_PI) O cos(2 * M_PI)
- A(n) __________ is an integer stored in double the normal number of bit positions.Take input 5-Digit number from user (for example: 79862 is a 5-digit number) - Sum all 5 digits (for 79862 it will be 32) - Sum 1st and last digit (for 79862 it will be 9) - Reverse digits (for 79862 it will be 26897) - Add 1 to each digit of entered 5-digit input number (for 79862 it will be 80973) (for digit 9, by adding one should make it 0) (Hint: Take 5-digit input from user in a single variable. Break the number into five numbers and store them in five separate variables.)Take input 5-Digit number from user (for example: 79862 is a 5-digit number) - Sum all 5 digits (for 79862 it will be 32) - Sum 1st and last digit (for 79862 it will be 9) - Reverse digits (for 79862 it will be 26897) - Add 1 to each digit of entered 5-digit input number (for 79862 it will be 80973) (for digit 9, by adding one should make it 0)
- Find the decimal expansion of (B34F) 16. Fill in the blanks with the appropriate numbers. (B34F) 16 = 10¹ + • 104 + • 10⁰ •10³ + •10² +Only at natural numbers.What is the largest possible positive number that can be expressed in the floating point data type, using an exponent between 1 and 254? Write your answer in binary, in IEEE 754 floating point for
- What number is represented by the single-point representation?The following code in hexadécimal: ACC.BD It has as equivalent in Octal: 5314.572 223030.2331 5314.275 5415.2332The Famous Gauss You must know about Gauss, the famous mathematician. Back in late 1700’s, he was at elementary school. Gauss was asked to find the sum of the numbers from 1 to 100. The question was assigned as “busy work” by the teacher. He amazed his teacher with how quickly he found the sum of the integers from 1 to 100 to be 5050. Gauss recognized he had fifty pairs of numbers when he added the first and last number in the series, the second and second-last number in the series, and so on. For example:(1 + 100), (2 + 99), (3 + 98), ..., (50 + 51). Each pair has a sum of 101 and there are 50 pairs. History repeats itself. Jojo’s teacher assign a “busy work” to the students. The teacher believes that there will be no shortcut to finish this task in a minute. The teacher gives N integers A1, A2, ..., AN to the students. The teacher also gives Q questions. Each question contains two integers L and R asking the sum of all Ai where L <= Ai <= R. As a good friend of Jojo, help Jojo…