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# Statistics help for in introduction to statistics its a homework for a college level course this is psychology statistics

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. I'm really close to completing it and I'm really stuck on this one situation and I don't know how to solve it. So right now I'm making a guessing game and every time you play the program tells the user how many guesses it took for them to get the answer. And what I need to do is to make sure that I get and isolate the lowest amount of guess and put it into the statistics function so that way it can print out the lowest amount of guesses that I got. Right now it isn't working and I really don't know why as it seems to be mostly adding up all the guesses until the last few. Here's my code: #include #include #include #include void haiku(){ printf("Welcome to the game.\n"); printf("Guess a number within range.\n"); printf("Win cool prizes here.\n\n"); } int compare(int guessiso){ int lowestvalue=0; int biggervalue=0; if(guessisooperand){ printf("It's lower.\n"); count++; isolatedcount++; } else if(user0){ lowguess=compare(x); x=one_game(count); count=x; printf("Do you want to play again?\n"); scanf("%d",&usertwo); userthree=usertwo; gamecount++; } statistics(gamecount,x,lowguess); }
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y easy for you, and a few short questions. It is due today by 10pm pst. Do you think you can help? I can just you email you the assignment, no need to meet via online for an appointment. Thank you for your time.
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s psychology statistics
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the main theory of bearings and a bit of statistics if that is ok for anyone?
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d are linked to a higher risk of developing coronary heart diseases. A researcher is investigating two types of interventions (e.g. A, B) to reduce the cholesterol level. Study participants were randomized to receive either intervention A or B. Some subjects dropped from the study due to reasons not related to the interventions. In order to determine which intervention was more effective, the mean cholesterol concentrations were compared between the two groups at the end of the study. The total cholesterol levels for the patients undergoing the intervention A were: 240, 238, 245, 256, 289, 190, 189, 205, 200, 214, 237, 247, 254, 209, 211, 200 mg/dl. The total cholesterol levels for the patients undergoing the intervention B were: 213, 188, 199, 247, 248, 239, 256, 244, 206, 223, 241, 261, 226, and 231 mg/dl. Which intervention was more effective? Consider alpha=0.05. Intervention B was more effective. Intervention A was more effective. Impossible to tell based on the information provided. The two interventions were not statistically significant different.
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