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Single File Programming QuestionProblem StatementKite, a time enthusiast, is intrigued by the positions of the hour and minute hands on a clock. Help Kite create a program that takes the time as input and calculates the acute angle between the hour and minute hands using pointers.Formula: Angle = 30 x hour - (11/2) x minutesNote: If the calculated angle is more than 180 degrees, subtract the result from 360 degrees.ExamplesInput:3 15Output:7.50 degreesExplanation:hour = 3 and minute = 15, the calculation is as follows:Angle = 30 * 3 - (11/2) * 15Angle = 90 - 82.5Angle = 7.5 degrees, which after rounding off to two decimal places becomes 7.50 degrees.Input:12 0Output:0.00 degreesExplanation:hour = 12 and minute = 0, the calculation is as follows:Angle = 30 * 12 - (11/2) * 0 = 360.0Since the angle is greater than 180 degrees, the result will be subtracted by 360 degrees.Angle = 360 - 360 = 0 degree.Input format :The input consists of two space-separated integer values, representing the values of hours and minutes.Output format :The output prints a double value, representing the calculated acute angle between the hour and minute hands in degrees, rounded off to two decimal places.Refer to the sample output for formatting specifications.Code constraints :In this scenario, the test cases fall under the following constraints:1 ≤ hours ≤ 120 ≤ minutes ≤ 59Sample test cases :Input 1 :12 00Output 1 :0.00 degreesInput 2 :3 15Output 2 :7.50 degreesInput 3 :10 59Output 3 :24.50 degreesNote :The program will be evaluated only after the “Submit Code” is clicked.Extra spaces and new line characters in the program output will result in the failure of the test case.Marks : 10Negative Marks : 0WhitelistSet 1:*

Question

Single File Programming QuestionProblem StatementKite, a time enthusiast, is intrigued by the positions of the hour and minute hands on a clock. Help Kite create a program that takes the time as input and calculates the acute angle between the hour and minute hands using pointers.Formula: Angle = 30 x hour - (11/2) x minutesNote: If the calculated angle is more than 180 degrees, subtract the result from 360 degrees.ExamplesInput:3 15Output:7.50 degreesExplanation:hour = 3 and minute = 15, the calculation is as follows:Angle = 30 * 3 - (11/2) * 15Angle = 90 - 82.5Angle = 7.5 degrees, which after rounding off to two decimal places becomes 7.50 degrees.Input:12 0Output:0.00 degreesExplanation:hour = 12 and minute = 0, the calculation is as follows:Angle = 30 * 12 - (11/2) * 0 = 360.0Since the angle is greater than 180 degrees, the result will be subtracted by 360 degrees.Angle = 360 - 360 = 0 degree.Input format :The input consists of two space-separated integer values, representing the values of hours and minutes.Output format :The output prints a double value, representing the calculated acute angle between the hour and minute hands in degrees, rounded off to two decimal places.Refer to the sample output for formatting specifications.Code constraints :In this scenario, the test cases fall under the following constraints:1 ≤ hours ≤ 120 ≤ minutes ≤ 59Sample test cases :Input 1 :12 00Output 1 :0.00 degreesInput 2 :3 15Output 2 :7.50 degreesInput 3 :10 59Output 3 :24.50 degreesNote :The program will be evaluated only after the “Submit Code” is clicked.Extra spaces and new line characters in the program output will result in the failure of the test case.Marks : 10Negative Marks : 0WhitelistSet 1:*

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Solution

The problem statement is asking to create a program that calculates the acute angle between the hour and minute hands of a clock. The program should take two inputs: the hour and the minute. The formula to calculate the angle

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Single File Programming QuestionProblem StatementDavid is studying trigonometry and wants to calculate the sine, cosine, and tangent values for a given angle in degrees.Write a program to assist David in this task. The program should take an input angle in degrees, convert it to radians, and then output the sine, cosine, and tangent values for that angle using the sin(), cos(), and tan() standard library functions.Formula: Radians = angle * (M_PI / 180.0) where M_PI is the constant value of pi defined in the math library.Input format :The input consists of an integer N representing the angle in degrees.Output format :After converting the input to radians,The first line prints a double value S, which is the sine value in the format "Sine of N is S".The second line prints a double value C, which is the cosine value in the format "Cosine of N is C".The third line prints a double value T, which is the tangent value in the format "Tangent of N is T".All three values are rounded to two decimal places.Refer to the sample output for the formatting specifications.Code constraints :In the given scenario, the test cases will fall under the following constraints:0 ≤ N ≤ 360Sample test cases :Input 1 :30Output 1 :Sine of 30 is 0.50Cosine of 30 is 0.87Tangent of 30 is 0.58Input 2 :0Output 2 :Sine of 0 is 0.00Cosine of 0 is 1.00Tangent of 0 is 0.00Input 3 :349Output 3 :Sine of 349 is -0.19Cosine of 349 is 0.98Tangent of 349 is -0.19Note :The program will be evaluated only after the “Submit Code” is clicked.Extra spaces and new line characters in the program output will result in the failure of the test case.

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