Show that det C − 1 MC = det M . Hints : See 6.6 . What is the product of C − 1 and det C? Thus show that the product of the eigenvalues of M is equal to det M.
Show that det C − 1 MC = det M . Hints : See 6.6 . What is the product of C − 1 and det C? Thus show that the product of the eigenvalues of M is equal to det M.
Show that
det
C
−
1
MC
=
det
M
.
Hints: See
6.6
.
What is the product of
C
−
1
and det C? Thus show that the product of the eigenvalues of M is equal to det M.
Calculate the 95% confidence intervals for the proportion of children surviving, and the proportion of non-crew adult passengers surviving. We want to use the given data to make inferences about the general population of all large boat crashes, so the data set should be treated as a random sample for this purpose.
Part 2
The 95% confidence interval for survival rate amongst non-crew adults runs from
enter your response here% to
enter your response here%.
(Round to one decimal place as needed. Use ascending order.)
Part 3
The 95% confidence interval for survival rate amongst children runs from
enter your response here% to
enter your response here%.
(Round to one decimal place as needed. Use ascending order.)
Part 4
Test the alternative hypothesis that the proportion of children surviving does not equal 35%, and next, test the alternative hypothesis that the proportion of non-crew adult passengers surviving does not equal 35%. Again, the data set should…
1. Given
X' =
X
3
e2t
(a) Verify that X₁(t) = (e) and X2(t) = (et)
-
are solutions to the given system.
(b) Verify that X₁(t) and X2(t) form a fundamental set on the interval (-∞, ∞).
(c) Write the general solution to the given system.
(d) Find the solution that satisfies the initial condition X(0) = ( 2 ).
Prove that a relation X defined on a set A that is reflexive, symmetric and antisymmetric is an equivalence relation and determine the equivalence classes.
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