The possible outcomes could be:{123,124,125,134,135,145,234,235,245,345} Their sums are as follows respectively:{6,7,8,8,9,10,9,10,11,12}=7 The odd sums are{7,9,11}=3 the probability of the sum being odd is 3/7 b.The number of outcomes are 10 the number of outcomes in which L is 4 are 3 So the probability of L being 4 is 3/10
To find the percetage of data points that lie between the points -3.01 and 2.61, on a normal distribution we're going to need the help of a calculator. The result is: 99.42%
Attached you will find the graph that represents the result.
The presence of an imaginary root (such as 4i) requires the presence of the complement of that root (which is -4i). Thus, there are 3 roots total here.