using the following table, identify the parent distribution P(n) that describes the probability that X=n plants display the dominant character and the rest ressesive.b) calculate the uncertainty in the number of plants that display the dominant character.c)determine the difference between the number of measured planrs with the dominant character and the expected number. normalize the figference by tje standard dev of the number of dominants z=(x-E[X])/sigma to show that this number has an absolute value of less than one

Character No. plants Characters of plants or seeds Dominant Recessive Fraction Round vs. wrinkled seed 253 5,474 1,850 0.747 Yellow vs. green seed 258 6,022 2,001 0.751 Violet-red vs. white flower 929 705 224 0.759 Inflated vs. constricted pod 1181 882 299 0.747 Green vs. yellow unripe pod 580 428 152 0.738 Axial vs. terminal flower 858 651 207 0.759 Long vs. short stem 1064 787 277 0.740