Suppose that A B ⇀ , A C ⇀ , A D ⇀ , A E ⇀ , and A F ⇀ are coplanar, Exercises 1 0 - 1 3 Classify the following as true or false: a) m ∠ B A C + m ∠ C A D = m ∠ B A D b) ∠ B A C ≅ ∠ C A D c) m ∠ B A E − m ∠ D A E = m ∠ B A C d) ∠ B A C and ∠ D A E are adjacent e) m ∠ B A C + m ∠ C A D + m ∠ D A E = m ∠ B A E
Suppose that A B ⇀ , A C ⇀ , A D ⇀ , A E ⇀ , and A F ⇀ are coplanar, Exercises 1 0 - 1 3 Classify the following as true or false: a) m ∠ B A C + m ∠ C A D = m ∠ B A D b) ∠ B A C ≅ ∠ C A D c) m ∠ B A E − m ∠ D A E = m ∠ B A C d) ∠ B A C and ∠ D A E are adjacent e) m ∠ B A C + m ∠ C A D + m ∠ D A E = m ∠ B A E
Find all vahnes of a b, c and d such that
[:
]-[::]
a-b b+ a
8 1
3d+c 2d- c
7 6
Select one:
O a. a = 7/2, b= - 9/2, c=- 4/5,
d=13/5
O b. a 9/2 , b=- 7/2 , c= 4/5, d= -
13/5
O c.a = 9/2, b=- 7/2 , c= - 4/5, d=
13/5
O d. a = 7/2, b=-5/2, c= - 4/5, d =
11/5
O e. a = 9/2 , b=7/2 , c= - 4/5, d =
13/5
a + b+c
a + 26 + 4c + 2d
3. Let m(a, b, c, d) =
and set
а + 2b + Зс d a+2b+ Зс + 2d
M = {m(a,b, c, d) E M2x2(R)| a, b, c, d E R}. Compute the dimension of M.
U %3D {x\x € N Лx> 1},А %3D {-2, -1,0, 3, 6, 7, 9}, С %3 (6,7, 8, 9, 12,13}. Find:
а) Anc
b) AUC
с) А — С
d) С — А
|
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