Show that the quadrilateral, with vertices at A(2, 0, 5), B(0,
-3, 1), C(4, 1, -2)...
Show that the quadrilateral, with vertices at A(2, 0, 5), B(0,
-3, 1), C(4, 1, -2) and D(6, 4, 2), is a parallelogram. Calculate
the area. Determine the measures of the interior angles. Is the
parallelogram a rectangle? Verify your response.
Find the area of the triangle with vertices
(0,0,0),(−4,−5,−4),(0,0,0),(−4,−5,−4), and (−4,−7,−3).
A=
please show all the...
Find the area of the triangle with vertices
(0,0,0),(−4,−5,−4),(0,0,0),(−4,−5,−4), and (−4,−7,−3).
A=
please show all the work so i can get the hang of it,
thank you!
38. Let E and F be events with P(E) = .3, P(F) = .6, and P(E...
38. Let E and F be events with P(E) = .3, P(F) = .6, and P(E ∪
F) = .7. Find (a) P(E ∩ F) (b) P(E|F) (c) P(F|E) (d) P(Ec ∩ F) (e)
P(Ec |F)
answers: a. .2 b. .5 c. .67 d. .4 e. Please show work
how to get these answers and include venn diagram thank you
Given F(2) = 1, F'(2) = 7, F(4) = 3, F′(4) = 7
and G (4)...
Given F(2) = 1, F'(2) = 7, F(4) = 3, F′(4) = 7
and G (4) = 2 , G′(4)= 6, G(3)= 4, G′(3)=11,
find the following.
(a) H(4) if H(x) = F(G(x))
H(4) =
(b) H′(4) if H(x) = F(G(x))
H′(4) =
(c) H(4) if H(x) = G(F(x))
H(4) =
(d) H′(4) if H(x) = G(F(x))
H'(4)=
Let the population have N=7 units, with {(unit,value)} =
{(A,-1),(B,+1),(C,-2),(D,+3),(E,-4),(F,+5),(G,-6)}. The design is
as follows: first...
Let the population have N=7 units, with {(unit,value)} =
{(A,-1),(B,+1),(C,-2),(D,+3),(E,-4),(F,+5),(G,-6)}. The design is
as follows: first choose A or B at random; if A then choose from
{C,D} at random, if B then choose from {E,F,G} at random. 1) Find
the first-order inclusion probabilities (note that the sample size
n is fixed at 2).
Verify (show numerically for this example) that the
Horvitz-Thompson estimator is unbiased for the population total.
(Hint: find the probability of each sample and the value...
a = [-5, -3, 2] b = [1, -7, 9] c = [7, -2, -3] d...
a = [-5, -3, 2] b = [1, -7, 9] c = [7, -2, -3] d = [4, -1, -9,
-3] e = [-2, -7, 5, -3]
a. Find (d) (e)
b. Find (3a) (7c)
c. Find Pe --> d
d. Find Pc --> a +2b
ex. C = |x|(xy/xy) C = xy/|x|
ex. P x --> y = Cux = C(xy/x) (1/|x|) (x) =( xy/yy)(y)
The vertices of a quadrilateral are listed below. A = (2, −3, 1)
B = (6,...
The vertices of a quadrilateral are listed below. A = (2, −3, 1)
B = (6, 5, −1) C = (7, 2, 2) D = (3, −6, 4) (a) Show that the
quadrilateral is a parallelogram. (b) Find the area of the
parallelogram.
(IMT 1.1.6).Let E,F⊆R^d be Jordan measurable sets.
1. (Monotonicity) Show that if E⊆F, then m(E)≤m(F).
2....
(IMT 1.1.6).Let E,F⊆R^d be Jordan measurable sets.
1. (Monotonicity) Show that if E⊆F, then m(E)≤m(F).
2. (Finite subadditivity) Show that m(E∪F)≤m(E) +m(F).
3. (Finite additivity) Show that if E and Fare disjoint, then
m(E∪F) =m(E) +m(F).
Let G = (V,E) be a graph with n vertices and e edges. Show that
the...
Let G = (V,E) be a graph with n vertices and e edges. Show that
the following statements are equivalent:
1. G is a tree
2. G is connected and n = e + 1
3. G has no cycles and n = e + 1
4. If u and v are vertices in G, then there exists a unique path
connecting u and v.