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π
   Happy
(approximation)
     Day!




 Pi sculpture by flickr user niallkennedy
The Reciprocal Trigonometric Functions ...
sketch the graph of
Given
The Reciprocal Trigonometric Functions ...
Graphing a quot;piece-wisequot; function ...
Determine if the function ƒ(x) = |x| - x2 is even, odd, or neither.
A Ferris whell has a radius of 20 m. It rotates once every 40 seceonds.
Passengers get on at point S, which is 1 m above ground level.
Suppose you get on at S and the wheel starts to rotate.
 (a) Graph how your height above the ground varies during the
 first two cycles.
(b) Write an equation that expresses your height as a function of
the elapsed time.
(c) Determine your height above the ground after 45 seconds.
(d) Determine one time when your height is 35 m above the ground.
This equation gives the depth of the water, h meters, at an ocean port at
any time, t hours, during a certain day.



   (a) Explain the significance of each number in the equation:
      (i) 2.5     (ii) 12.4     (iii) 1.5    (iv) 4.3
   (b) What is the minimum depth of the water? When does it occur?
   (c) Determine the depth of the water at 9:30 am.
   (d) Determine one time when the water is 4.0 meters deep.
On a typical day at an ocean port, the water has a maximum
depth of 20 m at 8:00 am. The minimum depth of 8 m occurs 6.2
hours later. Assume that the relation between the depth of the
water and time is a sinusoidal function.
   (a) What is the period of the function?
   (b) Write an equation for the depth of the water at any time, t hours.
   (c) Determine the depth of the water at 10:00 am.
    (d) Determine one time when the water is 10 m deep.
Tidal forces are greatest when Earth, the sun, and the moon are in line.
 When this occurs at the Annapolis Tidal Generating Station, the water
 has a maximum depth of 9.6 m at 4:30 am and a minimum depth of 0.4
 m 6.2 hours later.

(a) Write an equation for the depth of the water at any time, t hours.

(b) Determine the depth of the water at 2:46 pm.

(b) How long is the water 2 meters deep or more during each period.

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Pre-Cal 40S March 13, 2009

  • 1. π Happy (approximation) Day! Pi sculpture by flickr user niallkennedy
  • 3. sketch the graph of Given
  • 6. Determine if the function ƒ(x) = |x| - x2 is even, odd, or neither.
  • 7. A Ferris whell has a radius of 20 m. It rotates once every 40 seceonds. Passengers get on at point S, which is 1 m above ground level. Suppose you get on at S and the wheel starts to rotate. (a) Graph how your height above the ground varies during the first two cycles. (b) Write an equation that expresses your height as a function of the elapsed time. (c) Determine your height above the ground after 45 seconds. (d) Determine one time when your height is 35 m above the ground.
  • 8. This equation gives the depth of the water, h meters, at an ocean port at any time, t hours, during a certain day. (a) Explain the significance of each number in the equation: (i) 2.5 (ii) 12.4 (iii) 1.5 (iv) 4.3 (b) What is the minimum depth of the water? When does it occur? (c) Determine the depth of the water at 9:30 am. (d) Determine one time when the water is 4.0 meters deep.
  • 9. On a typical day at an ocean port, the water has a maximum depth of 20 m at 8:00 am. The minimum depth of 8 m occurs 6.2 hours later. Assume that the relation between the depth of the water and time is a sinusoidal function. (a) What is the period of the function? (b) Write an equation for the depth of the water at any time, t hours. (c) Determine the depth of the water at 10:00 am. (d) Determine one time when the water is 10 m deep.
  • 10. Tidal forces are greatest when Earth, the sun, and the moon are in line. When this occurs at the Annapolis Tidal Generating Station, the water has a maximum depth of 9.6 m at 4:30 am and a minimum depth of 0.4 m 6.2 hours later. (a) Write an equation for the depth of the water at any time, t hours. (b) Determine the depth of the water at 2:46 pm. (b) How long is the water 2 meters deep or more during each period.