Let X∼N(0,1). Find the value of a such that P(X>a)=0.3.
Let X∼N(0,1). Given P(X<a)=0.05, find P(X>−a).
Let X∼N(0,1). Compute P(∣X∣>2).
Let X∼N(2,4). Find the value a such that P(X>a)=0.3.
Let X∼N(5,16). Find a such that P(X>a)=0.025.
In a population of adult heights, X∼N(170,62). What is the probability that a randomly chosen adult is taller than 172 cm?
Let X∼N(50,16). Find a such that P(X>a)=0.84.
Let X∼N(100,25). If P(X>a)=0.1, find P(X<200−a).
Let X∼N(3,1). If P(X>a)=0.3, calculate 1−P(X<4−a).
Let X∼N(10,4). Find c such that P(10−c<X<10+c)=0.95.
Let X∼N(10,9). Find the value a such that P(X<a)=0.8.
Let X∼N(0,1). Given P(X>1.3)=p, express P(X<−1.3) in terms of p.
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