Partner A:

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Partner A:
Partner A:
Partner A:
1. ABC  XYZ .
1. ABC  XYZ .
1. ABC  XYZ .
a) If BC 12.5 cm and XY 17.1 cm ,
what is the length of YZ ?
a) If BC 12.5 cm and XY 17.1 cm ,
what is the length of YZ ?
a) If BC 12.5 cm and XY 17.1 cm ,
what is the length of YZ ?
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b) If Z  22 and A  48o , find mY :
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15 in
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b) If Z  22 and A  48o , find mY :
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2. The triangles below are similar. Find x:
15 in
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2. The triangles below are similar. Find x:
15 in
20 in
x in
12 in
20 in
x in
12 in
3. TUV ~ MNP . If M 100o and
V  30o , find mU :
12 in
3. TUV ~ MNP . If M 100o and
V  30o , find mU :
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b) If Z  22 and A  48o , find mY :
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The triangles below are similar. Find x:
x in
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2.
20 in
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3. TUV ~ MNP . If M 100o and
V  30o , find mU :
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4. Ms. Paaverud is 5.25 ft tall and is casting
a shadow that is 6 feet long today. She is
standing next to a tree that is casting a
shadow that is 14 feet long. How tall is the
tree? (Fill in the picture to help you solve!)
4. Ms. Paaverud is 5.25 ft tall and is casting
a shadow that is 6 feet long today. She is
standing next to a tree that is casting a
shadow that is 14 feet long. How tall is the
tree? (Fill in the picture to help you solve!)
4. Ms. Paaverud is 5.25 ft tall and is casting
a shadow that is 6 feet long today. She is
standing next to a tree that is casting a
shadow that is 14 feet long. How tall is the
tree? (Fill in the picture to help you solve!)
5. Ms. Pint is exactly 5.5 feet tall (I
promise). She is standing next to a light
pole that is 25 feet tall. The light pole’s
shadow is 15 feet long, how long will Ms.
Pint’s shadow be? (Fill in the picture below
to help you solve!)
5. Ms. Pint is exactly 5.5 feet tall (I
promise). She is standing next to a light
pole that is 25 feet tall. The light pole’s
shadow is 15 feet long, how long will Ms.
Pint’s shadow be? (Fill in the picture below
to help you solve!)
5. Ms. Pint is exactly 5.5 feet tall (I
promise). She is standing next to a light
pole that is 25 feet tall. The light pole’s
shadow is 15 feet long, how long will Ms.
Pint’s shadow be? (Fill in the picture below
to help you solve!)
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Partner B:
Partner B:
Partner B:
1. QRS  EFG .
1. QRS  EFG .
1. QRS  EFG .
a) If RS 18 m and EG  5 m , what is
the length of QS ?
a) If RS 18 m and EG  5 m , what is
the length of QS ?
a) If RS 18 m and EG  5 m , what is
the length of QS ?
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b) IfQ  80o and R  25o , find mG :
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7 km
x km
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2. The triangles below are similar. Find x:
7 km
x km
14 km
25 km
x km
14 km
25 km
3. WXY ~ LMO. If M  44 o and
Y  46o , find mW :
25 km
3. WXY ~ LMO. If M  44 o and
Y  46o , find mW :
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b) IfQ  80o and R  25o , find mG :
2. The triangles below are similar. Find x:
14 km
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2. The triangles below are similar. Find x:
7 km
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b) IfQ  80o and R  25o , find mG :
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3. WXY ~ LMO. If M  44 o and
Y  46o , find mW :
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4. Mr. Pint is 5.83 ft tall and is casting a
shadow that is 3 feet long today. He is
standing next to a tree that is casting a
shadow that is 6 feet long. How tall is the
tree? (Fill in the picture to help you solve!)
4. Mr. Pint is 5.83 ft tall and is casting a
shadow that is 3 feet long today. He is
standing next to a tree that is casting a
shadow that is 6 feet long. How tall is the
tree? (Fill in the picture to help you solve!)
4. Mr. Pint is 5.83 ft tall and is casting a
shadow that is 3 feet long today. He is
standing next to a tree that is casting a
shadow that is 6 feet long. How tall is the
tree? (Fill in the picture to help you solve!)
5. Ms. Hall is 5.75 feet tall. She is standing
next to a light pole that is 34 feet tall. The
light pole’s shadow is 45 feet long, how
long will Ms. Hall’s shadow be? (Fill in the
picture below to help you solve!)
5. Ms. Hall is 5.75 feet tall. She is standing
next to a light pole that is 34 feet tall. The
light pole’s shadow is 45 feet long, how
long will Ms. Hall’s shadow be? (Fill in the
picture below to help you solve!)
5. Ms. Hall is 5.75 feet tall. She is standing
next to a light pole that is 34 feet tall. The
light pole’s shadow is 45 feet long, how
long will Ms. Hall’s shadow be? (Fill in the
picture below to help you solve!)
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Partner C:
Partner C:
Partner C:
1. BCP  MER .
1. BCP  MER .
1. BCP  MER .
a) If BP 11 miles and ER 16 miles ,
what is the length of MR ?
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a) If BP 11 miles and ER 16 miles ,
what is the length of MR ?
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a) If BP 11 miles and ER 16 miles ,
what is the length of MR ?
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b) If C 15 and M 105o , find mP :
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2. The triangles below are similar. Find x:
5.4
1.3
1.3
x
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2. The triangles below are similar. Find x:
5.4
6.6
1.3
x
6.6
3. CAT ~ DOG. If G  36o and
A 114 o , find mD:
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b) If C 15 and M 105o , find mP :
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3. CAT ~ DOG. If G  36o and
A 114 o , find mD:
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5.4
6.6
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2. The triangles below are similar. Find x:
3. CAT ~ DOG. If G  36o and
A 114 o , find mD:
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b) If C 15 and M 105o , find mP :
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x
4. Ms. Link is 5 ft tall and is casting a
shadow that is 12 feet long today. She is
standing next to a building that is casting a
shadow that is 22 feet long. How tall is the
building? (Fill in the picture to help you solve!)
4. Ms. Link is 5 ft tall and is casting a
shadow that is 12 feet long today. She is
standing next to a building that is casting a
shadow that is 22 feet long. How tall is the
building? (Fill in the picture to help you solve!)
4. Ms. Link is 5 ft tall and is casting a
shadow that is 12 feet long today. She is
standing next to a building that is casting a
shadow that is 22 feet long. How tall is the
building? (Fill in the picture to help you solve!)
5. Ms. Peterson is 6 feet tall. She is standing
next to a light pole that is 28 feet tall. The
light pole’s shadow is 14 feet long, how
long will Ms. Petersons shadow be? (Fill in
the picture below to help you solve!)
5. Ms. Peterson is 6 feet tall. She is standing
next to a light pole that is 28 feet tall. The
light pole’s shadow is 14 feet long, how
long will Ms. Petersons shadow be? (Fill in
the picture below to help you solve!)
5. Ms. Peterson is 6 feet tall. She is standing
next to a light pole that is 28 feet tall. The
light pole’s shadow is 14 feet long, how
long will Ms. Petersons shadow be? (Fill in
the picture below to help you solve!)