5.1 #12 ‚ #34a. and b‚ #40‚ 48 #12. Which of the following numbers could be the probability of an event? 1.5‚ 0‚ = ‚0 #34 More Genetics In Problem 33‚ we learned that for some diseases‚ such as sickle-cell anemia‚ an individual will get the disease only if he or she receives both recessive alleles. This is not always the case. For example‚ Huntington’s disease only requires one dominant gene for an individual to contract the disease. Suppose that a husband and wife‚ who both have a dominant
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P(S) The symbol for the probability of success P(F) The symbol for the probability of failure p The numerical probability of a success q The numerical probability of a failure P(S) = p and P(F) = 1 - p = q n The number of trials X The number of successes The probability of a success in a binomial experiment can be computed with the following formula. Binomial Probability Formula In a binomial experiment
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Introduction Objectives PROBABILITY 2.2 Some Elementary Theorems 2.3 General Addition Rule 2.4 Conditional Probability and Independence 2.4.1 Conditional Probability 2.4.2 Independent Events and MultiplicationRule 2.4.3 Theorem of Total Probability and Bayes Theorem 2.5 Summary 2.1 INTRODUCTION You have already learnt about probability axioms and ways to evaluate probability of events in some simple cases. In this unit‚ we discuss ways to evaluate the probability of combination of events
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I. Probability Theory * A branch of mathematics concerned with the analysis of random phenomena. The outcome of a random event cannot be determined before it occurs‚ but it may be any one of several possible outcomes. The actual outcome is considered to be determined by chance. * The word probability has several meanings in ordinary conversation. Two of these are particularly important for the development and applications of the mathematical theory of probability. One is the interpretation
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Introduction - Basic Flip-Flop Circuit A flip-flop circuit can be constructed from two NAND gates or two NOR gates. These flip-flops are shown in Figure 2 and Figure 3. Each flip-flop has two outputs‚ Q and Q’‚ and two inputs‚ set and reset. This type of flip-flop is referred to as an SR flip-flop or SR latch. The flip-flop in Figure 2 has two useful states. When Q=1 and Q’=0‚ it is in the set state (or 1-state). When Q=0 and Q’=1‚ it is in the clear state (or 0-state). The outputs Q and Q’ are
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Conditional Probability How to handle Dependent Events Life is full of random events! You need to get a "feel" for them to be a smart and successful person. Independent Events Events can be "Independent"‚ meaning each event is not affected by any other events. Example: Tossing a coin. Each toss of a coin is a perfect isolated thing. What it did in the past will not affect the current toss. The chance is simply 1-in-2‚ or 50%‚ just like ANY toss of the coin. So each toss is an Independent
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time sequence of inputs‚ outputs‚ and internal states. There are two types of sequential circuits. Their classification depends on the timing of their signals: * Synchronous sequential circuits - This type of system uses storage elements called flip-flops that are employed to change their binary value only at discrete instants of time. Sequential circuits have a clock signal as one of their inputs. All state transitions in such circuits occur only when the clock value is either 0 or 1 or happen
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the use of statistics and the study of probability. He gives us historical background on the development of probability studies tied to games of chance; basic ideas of probability that are part of our mental arsenal and can be used in all kinds of unexpected situations; implications on statistics. First of all‚ he talks about that probabilities take their place in every part of our life‚ how can we put statistics in our life‚ how can we calculate the probability‚ which is born in the study of games
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Individual who possesses a strong and unique personal or cultural identity will intensify their sense of belonging or not belonging. In the novel‚ the China Coin‚ by Allan Baillie‚ explores how personal and cultural identity of the protagonist‚ Leah Waters‚ could be changed from alienation of not belonging to acceptance of belonging by experiencing physical and inner journeys. In the beginning of the novel
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The China Coin By Allan Baillie A half of a broken coin is the only connection Leah and her mother Joan have with their lost family in China. They discover not only their extended family‚ but also their extensive family history. This ultimately gives them a sense of identity and belonging‚ which brings a positive change in both of them. At the beginning of the narrative it is clear Leah’s relationship with her mother Joan is tensed‚ since she refers to her as the ‘evil aunt’ and ‘Joan’. It is
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