On a right triangle Angle A = 34.50.
Side b = 10.50
Solve for side b and c using your knowledge
side a = 7.22
side c= 12.74
sin(900)=???
sin(900)= 1
cosec(90° - A) is equal to
Sec A
sin θ
Opposite Side/Hypotenuse.
A ladder leans against the side of a house. the angle of elevation of the ladder is 690 when the bottom of the ladder is 16 feet from the side of the house. Find the length of the ladder.
The length of the ladder is 44.6 feet.
Identify the value of sin 30 degrees
1/2
sin x cos y + cos x sin y =
sin(x−y)
sec θ
= Hypotenuse/Adjacent Side
A kite flies at a height of 30 feet when 65 feet of the string is out. If the string is in a straight line, find the angle that it makes with the ground. Round to the nearest tenth.
The string makes an angle of approximately 27.50 with the ground.
Find the value of sec(225°) and tan(225°).
sec(225°)= root of−2
tan(225°) = 1
tan(A - B) =
(tanA−tanB)/(1+tanAtanB)
tan θ
Opposite Side/Adjacent Side.
From a point on level ground 125 feet from the base of the tower, the angle of elevation is 57.20. Approximate the height of the tower to the nearest foot.
The tower is approximately 194 feet high
Find the value of sin 30° + cos 30°
1/2+.86666=1.7
1/2+sqrt(3)/2=(1+sqrt(3))/2
Simplify cos2𝜃 tan2𝜃cos2θ tan2θ
= sin2𝜃
cosec θ
= Hypotenuse/Opposite Side.
You are taking your first air balloon ride. Your friend is standing on ground level 100 feet away. At one instant the, angle of elevation from the video camera to your face is 31.70. One minute later, the angle of elevation is 76.20. How far did you travel, to the nearest tenth of the foot, during that minute?
The balloon traveled 407.1 - 61.8 or approximately 345.3 feet during the one minute!!1
Using the unit circle, find the value of the cosine of an unspecified angle α, given that y= -sqrt(3)/2
cos(α)=150 degrees=2.6 rad
1 + cot2𝜃/ sec𝜃 =
cscθ cotθ
cot θ
= Adjacent Side/Opposite Side.