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What would be the necessary statistics formulas to solve question 2 and can you explain why they were used. I already answered question 1 (a

What would be the necessary statistics formulas to solve question 2 and can you explain why they were used. I already answered question 1 (a and b) but need help with question 2 thanks.

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Height Frequency (inches) 63 to 65 73 66 to 68 1056 69 to 71 5006 72 to 74 7593 75 to 77 2903 78 to 80 291 81 to 83 11 a. [2 pts]What is the total number of people that have played Major League Baseball between 1876 and 2012? b. [2 pts]What is the percentage of Major League Baseball players 6'0" or taller? Round your answer to 2 decimal places. 2. The mean height of men is 69.7 inches. Assume that the heights of men are normally distributed, with a standard deviation of 2.9 in. a. [2 pts] 10% of men are taller than which height? Round your answer to 1 decimal place. b. [2 pts] Find the percentage of men that are 6'0" or taller. Round your final answer to 2 decimal places. c. [1 pts] How does the approximate percentage for the height of men 6'0" or taller (from the normal distribution) compare with the actual percentage of baseball players 6'0" or taller (from Problem 1)? d. [1 pts] Based on your normal distribution calculation from part (b), approximately how many Major League Baseball players would you expect to be 6'0" or taller? Round your answer to the nearest whole number

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