(Solution Library) Recall that f is continuous and f(0) = 1. By Problem 3 , there is such that f(t) > 0 for all t [0, ]. (6) Use this, along with (1) and
Question:
Recall that f is continuous and f(0) = 1. By
Problem 3
, there is
such that
f(t) > 0 for all t
[0,
]. (6)
Use this, along with (1) and Corollary A from Problem 1 , to conclude that
f(t) > 1 for all t
]0,
],
where
is the number from (6). Note that the interval here is open on the left.
Deliverable: Word Document 
![[See Solution] Consider the set (7) Argue](/images/solutions/MC-solution-library-42420.jpg "[See Solution] Consider the set (7) Argue that (Remember Part")
[See Solution] Consider the set (7) Argue that (Remember Part
(See Steps) Prove that t* = + (10) To do this, reason by contradiction
(Step-by-Step) Recall that P o (t) = 1 for every t 0. Use this fact,
![[Steps Shown] Consider a continuous, positive function](/images/solutions/MC-solution-library-42423.jpg "[Steps Shown] Consider a continuous, positive function f: . The")
[Steps Shown] Consider a continuous, positive function f: . The
![[Solution] Use (12), along with the Intermediate](/images/solutions/MC-solution-library-42424.jpg "[Solution] Use (12), along with the Intermediate Value Theorem")
[Solution] Use (12), along with the Intermediate Value Theorem
Total Probability Rule Calculator - MathCracker.com