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What best describes what the mishap probability component is?
the mishap probability component is an estimation that a hazard will result in a mishap
Which term best describes two events in which knowledge of one event has no effect on the probability of the other event?
Independant
Which of the following best describes how you assess hazords in the composite risk management process?
Estimate the probability and severity and then determine the risk level using the risk assessment matrix
Which best describes probability?
the likelihood that something will happen
Two students are chosen at random from a class of 30 what is the probability that both you and your best friend are chosen?
The probability of this is based heavily on whether or not said best friend is even in the class. If both are in, it's a 1/870 chance.Ê
What best describes the distribution of the data?
A probability density function.
What best describes what the mishap probability component is?
the mishap probability component is an estimation that a hazard will result in a mishap
What adjective best describes the lieutenant?
Determined.
What is the probability of choosing a penny from the 1980s from the bag of pennies without looking is mc003-1.jpg. Which term best describes this probability?
It is incalculable.
Which adjectives best describes Douglass as a child?
Curious, determined, and resilient.
What best describes slavery in Roman society?
D.Slavery was not determined by race.
What is the best way to describes eisenhower's domestic policy?
Determined to balance the budget.
What best describes probablity?
Probability is a numeric expression of the "odds" that something will happen.
What word best describes Wilson?
The word that best describes Woodrow Wilson is diligent. The word diligent is defined as a persistence in an effort to accomplish something.
What best describes Dwight Eisenhower's domestic policy?
Determined to balance the budget. Ryan
What is best describes slavery in Rome?
Most slaves were prisoners of war.
Which term best describes two events in which knowledge of one event has no effect on the probability of the other event?
Independant
