QUESTION 3 Application of Combinations in Repeated Independent Trials An individual has a relatively low likelihood of hitting a target. This individual has 5 independent trials, each of which has the same probability of success. a) How many different combinations of hits and misses correspond to 1 hit out of 5? b) How many different combinations of hits and misses correspond to 2 hits out of 5? C) How many different combinations of hits and misses correspond to 3 hits out of 5? d) Suppose the probabilities are the following for H = hit and M = miss: P(H) = 0.25 and P(M) = 0.75. Find the probability of 2 consecutive hits followed by 3 consecutive misses P(HHMMM). Then use the number of combinations in b) to find the probability of 2 hits and 3 misses in any P(2 hits)

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number 28 The following data shows the price of a certain stock over the last 8 months. Month Price 1 2.10 2 1.98 3 2.01 4 1.89 5 1.90 6 1.89 7 1.72 8 1.65 (a) Develop a scatter diagram and draw a trend line through the points. A graph has a horizontal axis labeled "Month" with values from 0 to 10 and a vertical axis labeled "Price" with values from 0 to 2.5. The scatter diagram has 8 points. A line goes through the center of the pattern of points. A pattern goes down and right becoming more steep from (1, 1.7) to (8, 1.25).   A graph has a horizontal axis labeled "Month" with values from 0 to 10 and a vertical axis labeled "Price" with values from 0 to 2.5. The scatter diagram has 8 points. A line goes through the center of the pattern of points. A pattern goes down and right from (1, 2.1) to (8, 1.65).   A graph has a horizontal axis labeled "Month" with values from 0 to 10 and a vertical axis labeled "Price" with values from 0 to 2.5. The scatter…

Help me with this discrete math question and explain your work please.