From the top of the light house, it is observed that a ship is sailing directly towards it and the angle of depression of the ship changes from 30 to 45 degree in 10 minutes. Assuming that the ship is sailing with uniform speed; calculate in how much more time will the ship reach the light house.
A boat is headed at 115° and is traveling downstream at 28 mph. The stream is flowing S38°E at 11 mph. In what direction is the boat traveling? At what rate can it travel in still water?
A boat is headed at 115° and is traveling downstream at 28 mph. The stream is flowing S38°E at 11 mph. In what direction is the boat traveling? At what rate can it travel in still water?
A boat is headed at 115° and is traveling downstream at 28 mph. The stream is flowing S38°E at 11 mph. In what direction is the boat traveling? At what rate can it travel in still water?
Using radians, write the equation in the form AsinB(X+C)+D that oscillate s about the point y=8 if one cycle passes through the points (1.3, 8), (2.3, 8), (3.3, 8) and the wave has a maximum at( 2.8, 11)
using radians, write the equation in the form AsinB(X+C)+D that oscillate about the point y=8 if one cycle passes through the points (1.3, 8), (2.3, 8), (3.3, 8) and the wave has a maximum at (2.8, 11)
Use the double angled formula to prove the following expressions. (i) Given that cos(x+30)=3cos(x-30), prove that tanx= - root 3/ 2 (ii)prove that 1-cos2x/sin2x = tan x (iii) verify that x= 180 is a solution of the equation 2x=2-2cos2x (iv) Using the resulat from part (ii) or otherwise find the two other solutions
Had this previously answered to which I can solve parts 1 & 2 and expand upon them but I am a little confused with parts 3 and 4 ...
An observation tower 70m high is on verbal cliff overlooking a boy. From the top of the tower, a ship is sighted with an angle of depression 15°40' measured from the base of the tower. Compute the distance of the ship from the cliff & find the height of the cliff.
If tan(A - 2B) = cot(2A - B) and tan(A + 2B) = cot(2A + B) , show both A and B are multiple of (π/6) and if A is odd multiples then B is even multiples.
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