(See attached file for full problem description with equations and diagram) --- show all calculations and graphical representations used. 1. Find the length L from point A to the top of the pole. (see diagram in attachment) 2. Lookout station A is 15 km west of station B. The bearing from A to a fire directly south of B ...continues
6. A V-gauge is used to find the diameters of pipes. In the figure on p. 373 in the text, the measure of angle AVB is 54°. A pipe is placed in the V-shaped slot and the distance VP is used to predict the diameter. a.Suppose that the diameter of a pipe is 2 cm. What is the distance VP? b.Suppose that the distance VP is 3. ...continues
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Solve Trigononmetric Expressions (8 Problems) ( Arcsin and Arccos )
Set -pi/2 <= x <= pi x = arcsin[sin(5pi/3)] = _______pi x = arcsin[sin(7pi/4)] = _______pi x = arccos[cos(-5pi/6)] = ______pi x = arccos[cos(3pi/2)] = _______pi x = arccos[cos(3pi/4)] = ______pi x = arctan[cos(3pi/2)] = ______pi x = arcsin[sin(7pi/6)] = _____pi Write as a multiple of pi. pi = 3.14159. ...continues
Trigonometry : Displacement, Energy of Motion, Output Current, Amplitude and Phase Angle
2. The displacement of a body is given by s = 4 sin (t + 30 degrees), and a force acting upon the body is given by F = 7 sin (t — 60°). If the energy of the motion, E, at time t is the product Fs, show that E =—14 cos (2t — 30°) 3. Alternating currents i1 and i2 flowing into a circuit node are given by i1= 0.02 sin ωt a ...continues
Solve the Trigonometric Equations : (sin x)^2 = 1/36 and (cos x)^2 = 1/25
Solve for x. In each equation below, x has four roots. (a) (sin x)^2 = 1/36 (b) (cos x)^2 = 1/25 Note: Do not use caculator. The results should not contain floating points.
Use Identities to Simplify (Trig)
[sin(x)^4 - sin(x)^2]/[sec(x)]= I tried simplifying, but I get cos(x)^5 - cos(x)^3 and this isn't right.
The wheels of a car have a 24-in. diameter. When the car is being driven so that the wheels make 10 revolutions per second, how far with the car travel in one minute?
What is the process to determine a force acting upon a body as in a displacement represented by say p=?sin(t+?degree) with a force say n =?sin(t-?degrees) so that it evaluates to a given figure of energy of motion?
Solve the Trigonometric Equation cosθ-sinθ=1/√2.
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