Homework for Thursday and Friday's classes:
EXTENED 1. F, H PERIODS:
1. For the given triangle if sides a = 7 and b = 10, solve for:
angle A =
Angle B =
side C =
2. If Angle B = 54 degrees and b = 11, solve for:
Side a =
Angle A =
Side c =
CORE 1. E PERIOD:
In Khan Academy, complete until you get five in a row correct:
Multiplying positive fractions
Dividing positive fractions
EXTENDED 1. D PERIOD:
1. Ms. K is painting the roof of Lanterna. She looks up at the roof at a 54 degree angle of elevation and knows that the height of Lanterna is 32 meters. How long is the ladder needed to reach the top of the roof?
2. Mr. Schwartz is 2 meters tall, and he walks 35 meters away from the base of a tree, which he knows is 45 meters tall. What is the angle of elevation as he looks at the top of the tree?
3. Mr. Lill looks down from the top of the Matterhon at an angle of depression of 35 degrees. The Matterhorn has a height (elevation) of 6,500 meters. How long will his ski run down be if the village of Zermatt is at an elevation (height) of 4,000 meters?
EXTENED 1. F, H PERIODS:
1. For the given triangle if sides a = 7 and b = 10, solve for:
angle A =
Angle B =
side C =
2. If Angle B = 54 degrees and b = 11, solve for:
Side a =
Angle A =
Side c =
CORE 1. E PERIOD:
In Khan Academy, complete until you get five in a row correct:
Multiplying positive fractions
Dividing positive fractions
EXTENDED 1. D PERIOD:
1. Ms. K is painting the roof of Lanterna. She looks up at the roof at a 54 degree angle of elevation and knows that the height of Lanterna is 32 meters. How long is the ladder needed to reach the top of the roof?
2. Mr. Schwartz is 2 meters tall, and he walks 35 meters away from the base of a tree, which he knows is 45 meters tall. What is the angle of elevation as he looks at the top of the tree?
3. Mr. Lill looks down from the top of the Matterhon at an angle of depression of 35 degrees. The Matterhorn has a height (elevation) of 6,500 meters. How long will his ski run down be if the village of Zermatt is at an elevation (height) of 4,000 meters?
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