WorksheetsHPC 2nd Sem Final Exam Review
Total questions: 39
Worksheet time: 2hrs 25mins
y= -3sin(x)
90⁰
Which of the following is the same as cos (A+B)
sinAcos B + cos A sin B
sin A cos B − cos A sin B
cos A cos B + sin A sin B
cos A cos B − sin A sin B
cos75ocos15o−sin75o sin15o is equivalent to
sin 90o
sin 60o
cos 90o
cos 60o
Use sum or difference angles identity to find the exact value for cos105o
46+2
46−2
4−6−2
42−6
Given sinx=53and siny=32, where x and y are both in first quadrant. Evaluate sin(x+y)
1535+8
1545+6
1525+12
545+2
a solution to
sin θ = √(3) / 2 ?
Use a double-angle or half-angle identity to find the exact value of each expression
cos θ = 4/5 and 270° < θ < 360°Find sin 2θ
-1/5
24/25
-24/25
-25/24
sin θ = −3/5 and 3π/2 < θ < 2π Find tan θ/2
Solve equation for 0≤θ<2π .
−2+cotθ=−3
θ=43π,34π,47π
θ=43π,47π
θ=3π,34π
θ=43π,34π
Solve equation for 0≤θ<2π .
0=−3sinθ−2sin2θ
θ=0,32π,π,35π
θ=2π,67π,23π,611π
θ=0,π,34π,35π
θ=0,π,35π
Identify the Law of Sines
Sin2x + Cos2x =1
Sin(A)/a = Sin(B)/b = Sin(C)/c
Sin(A)Sin(B)Sin(C) = 1
y=Sin(x)
Amanda and Jamie are standing 25 feet apart and spot a bird in the sky between them. The angle of elevation from Amanda to the bird is 55 degrees, and from Jamie to the bird is 63 degrees. How far away, to 2 decimal places, is the bird from Amanda?
25.23 ft
23.19 ft
22.15 ft
20.85 ft
A
B
C
D
What is the area of this triangle to three decimal places?
14.494 meters squared
108.184 meters squared
54.092 meters squared
54.350 meters squared
Solve for x for the given triangle:
8.7
14
6.8
12.2
Two stakes are holding a small blimp in place. Stake A measures an angle of elevation of 49o and Stake B measures an angle of elevation of 58o. If the string attached to Stake A has a length of 148 feet, what is the length of the string attached to Stake B?
152.7 feet
166.3 feet
157.3 feet
131.7 feet
Convert to polar coordinates
A
B
C
D
Convert to rectangular coordinates
A
B
C
D
Calculate the value for the given vector
A
B
C
D
Calculate the value for the given vector
A
B
C
D
Find the magnitude for the vector whose initial and terminal points are given
A
B
C
D
Find the dot product: u ⋅ v
A
B
C
D
Which vector has an initial point at (-3,-5) and a terminal point at (7,-2)?
<10, 3>
<-10, -7>
<10, -7>
-10, -3>
(-4, -2π/3)
Find the partial fraction decomposition...
