A fitness trainer is analyzing the weight loss progress of his best client over a period of 6 months, to use it as for marketing. He recorded the weight of the client at the beginning and end of each month. Using straight line fitting, he came up with an equation 𝑊=−8𝑡+98W=−8t+98, where W = Weight in Kg, t= time in months.Now you want to check weather this equation is correct or not so you collected the data from the gym, the data is given in table below.                        You were impressed by the performance of the fitness trainer, so you want to get trained under him, you assumed that the rate of weight loss (weight loss per month) will be same as the case of the best client mentioned in the question. Considering your assumption is true, how many days are required for you to loss weight from 100 kg to 72 kg.Note: 1 month has 30 days

A fitness trainer wants to determine if there is a linear relationship between the number of weeks a person attends a fitness class and the percentage of body fat they lose. He gathers data from 12 participants and records the number of weeks they attended the class and the percentage of body fat they lost. The data is as follows (in chronological order):Number of Weeks Attended: 2, 3, 4, 3, 5, 4, 2, 6, 5, 3, 4, 6Percentage of Body Fat Lost: 1.5, 2.2, 3.1, 2.8, 4.0, 3.3, 1.8, 4.5, 3.9, 2.7, 3.2, 4.8Using Microsoft Excel at 0.05 level of significance, calculate the correlation coefficient to determine the strength and direction of the linear relationship between the number of weeks attended and the percentage of body fat lost. Also, conduct a linear regression analysis to predict the percentage of body fat lost based on the number of weeks attended.

Instructions: Determine the equation of line of best fit for the data. Write your equation in y=𝑦= form. Do NOT include spaces in your answer.x𝑥y𝑦2244557710101212131315151515171720202222Equation:

Jacob is training for a marathon. His plan is to run the same distance for 3 days a week, then increase that distance by the same amount each week of training. During week 6, Jacob runs 14 miles per day, which is 1.5 miles more per day than he ran during week 5. Which equation represents the daily running distance, in miles, as a function of time, t, in weeks?Responsesf(t)=0.5t+11f of t is equal to 0 point 5 t plus 11 - no response givenf(t)=0.5t+7f of t is equal to 0 point 5 t plus 7 - no response givenf(t)=1.5t+5f of t is equal to 1 point 5 t plus 5 - no response givenf(t)=1.5t+12.5

Problem StatementBalaji wants your help to design a fitness calculator. The simple measure of body fitness is the BMI or Body Mass Index. It depends only on the height L and weight W of a person. It is defined as BMI = [weight / height2] where weight is taken in kilograms and length in meters. Four general grades are proposed:Underweight[U] - when BMI < 18.5Normal weight[N] - 18.5 <= BMI < 25.0Heavyweight [H] - 25.0 <= BMI < 30.0Overweight [O] - above or equal to 30.0Write a program that takes in the Weight (in Kg) and Length (in meters) of an individual and displays the grade as U, N, H, O.Note: Store all the variables in register memory.Input format :The first line of input consists of an integer, representing the weight.The second line consists of a double value, representing the height in meters.Output format :The output displays the grade based on the given conditions.Refer to the sample output for the formatting specifications.Code constraints :In the given scenario, the test cases will fall under the following constraints:60 ≤ weight ≤ 2001.0 ≤ height ≤ 5.0Sample test cases :Input 1 :1303.5Output 1 :UInput 2 :2002.7Output 2 :HInput 3 :902.1Output 3 :NInput 4 :741.3Output 4 :O

Single File Programming QuestionProblem StatementBalaji wants your help to design a fitness calculator. The simple measure of body fitness is the BMI or Body Mass Index. It depends only on the height L and weight W of a person. It is defined as BMI = [weight / height2] where weight is taken in kilograms and length in meters. Four general grades are proposed:Underweight[U] - when BMI < 18.5Normal weight[N] - 18.5 <= BMI < 25.0Heavyweight [H] - 25.0 <= BMI < 30.0Overweight [O] - above or equal to 30.0Write a program that takes in the Weight (in Kg) and Length (in meters) of an individual and displays the grade as U, N, H, O.Note: Store all the variables in register memory.Input format :The first line of input consists of an integer, representing the weight.The second line consists of a double value, representing the height in meters.Output format :The output displays the grade based on the given conditions.Refer to the sample output for the formatting specifications.Code constraints :In the given scenario, the test cases will fall under the following constraints:60 ≤ weight ≤ 2001.0 ≤ height ≤ 5.0Sample test cases :Input 1 :1303.5Output 1 :UInput 2 :2002.7Output 2 :HInput 3 :902.1Output 3 :NInput 4 :741.3Output 4 :O