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Which of the following binary relations is true a ∧ b :
Function / invective / surjective / total / symmetrical / reflexive / transitive
Shell lengths of sea turtles. Refer to the Aquatic Biology (Vol. 9, 2010) study of green sea turtles inhabiting the Grand Cayman South Sound lagoon, Exercise 2.83 (p. 65). Research shows that the curved carapace (shell) lengths of these turtles has a distribution with mean μ = 50 cm and standard deviation σ = 10 cm. In the study, n = 76 green sea turtles were captured from the lagoon; the mean shell length for the sample was = 55.5 cm. How likely is it to observe a sample mean of 55.5 cm or larger?
define Q(q): for all value of p in N, where p<q such that NOT(there exist k in N, where (q=k*p)^(k<q))
Concisely, for which numbers q in N, when Q(q) is true?
a) cos2-cos2.1
b) sin2-sin2.1
(a) Let a, b ∈ R with a < b. Define f : [a, b] → R by
f(x) = (
b if x = a,
a if a < x ≤ b.
Use the definition of the Riemann integral to prove that f is integrable on [a, b] and
determine the value of the integral R b
a
f
Shell lengths of sea turtles. Refer to the Aquatic Biology (Vol. 9, 2010) study of green sea turtles inhabiting the Grand Cayman South Sound lagoon, Exercise 2.83 (p. 65). Researchers discovered that the curved carapace (shell) length of these turtles is approximately normally distributed with mean 55.7 centimeters and standard deviation 11.5 centimeters.
a. The minimum and maximum size limits for captured turtles in the legal marine turtle fishery are 40 cm and 60 cm, respectively. How likely are you to capture a green sea turtle that is considered illegal?
b. What maximum limit, L, should be set so that only 10% of the turtles captured have shell lengths greater than L?
Hey sir, can you do my assignment
question number one 1? Thanks
http://www.hawkermaths.com/uploads/1/1/7/0/11707964/sm2_assignment_1_complete.pdf
Exercise: An ant lives on the surface of a cube with edges of length 7cm. It is currently
located on an edge x cm from one of its ends. While traveling on the surface of the cube,
it has to reach the grain located on the opposite edge (also at a distance xcm from one
of its ends) as shown below.
(i) What is the length of the shortest route to the grain if x = 2cm? How many routes of
this length are there?
(ii) Find an x for which there are four distinct shortest length routes to the grain.
Q. Expand the expression ∑_i∑_j∑_k▒aikbijxkxj
let x have a uniform distribution on the interval [A,B]. Compute V(X)
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