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Lesson 1-7 The Distance Formula
Find the side lengths of
Δ
A
B
C
.
cap delta eh b c .
-
A
(
3
,
1
)
,
B
(
−
1
,
1
)
,
C
(
−
1
,
−
2
)
eh open 3 comma 1 close comma b open negative 1 comma 1 close comma c open negative 1 comma negative 2 close
-
A
(
−
3
,
2
)
,
B
(
−
3
,
−
6
)
,
C
(
8
,
6
)
eh open negative 3 comma 2 close comma b open negative 3 comma negative 6 close comma c open 8 comma 6 close
-
A
(
−
1
,
−
2
)
,
B
(
6
,
1
)
,
C
(
2
,
5
)
eh open negative 1 comma negative 2 close comma b open 6 comma 1 close comma c open 2 comma 5 close
-
Lesson 2-6 Proving Angles Congruent
Draw a conclusion based on the information given.
-
∠
J
angle j is supplementary to
∠
K
;
angle k semicolon
∠
L
angle l is supplementary to
∠
K
.
angle k .
-
∠
M
angle m is supplementary to
∠
N
;
angle n semicolon
∠
M
≅
∠
N
.
angle m approximately equal to angle n .
-
∠
1
angle 1 is complementary to
∠
2
.
angle 2 .
-
F
A
→
⊥
F
C
→
,
F
B
→
⊥
F
D
→
f eh vector , up tack , f c vector , comma , f b vector , up tack , f d vector
-
Lessons 3-2 and 3-5 Parallel Lines and the Triangle Angle-Sum Theorem
What can you conclude about the angles in each diagram?
-
-
-