The lung cancer hazard rate λ ( t ) of a t-year-old male smoker is such that λ ( t ) = .027 + .00025 ( t − 40 ) 2 t ≥ 40 Assuming that a 40-year-old male smoker survives all other hazards, what is the probability that he survives to (a) age 50 and (b) age 60 without contracting lung cancer?
The lung cancer hazard rate λ ( t ) of a t-year-old male smoker is such that λ ( t ) = .027 + .00025 ( t − 40 ) 2 t ≥ 40 Assuming that a 40-year-old male smoker survives all other hazards, what is the probability that he survives to (a) age 50 and (b) age 60 without contracting lung cancer?
The lung cancer hazard rate
λ
(
t
)
of a t-year-old male smoker is such that
λ
(
t
)
=
.027
+
.00025
(
t
−
40
)
2
t
≥
40
Assuming that a 40-year-old male smoker survives all other hazards, what is the probability that he survives to (a) age 50 and (b) age 60 without contracting lung cancer?
13) Consider the checkerboard arrangement shown below. Assume that the red checker can move diagonally
upward, one square at a time, on the white squares. It may not enter a square if occupied by another checker, but
may jump over it. How many routes are there for the red checker to the top of the board?
12) The prime factors of 1365 are 3, 5, 7 and 13. Determine the total number of divisors of 1365.
11) What is the sum of numbers in row #8 of Pascal's Triangle?
Elementary Statistics ( 3rd International Edition ) Isbn:9781260092561
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