Can you help me with problems "d" and "e" of the following trig app?
I have already done the rest
Are you there?
wow. that intense
1 hour waiting is too much
The question I am pondering is why at time zero has the rider already traveled 70 meters. 1 hour waiting is too much so don't wait for me. I'll be back but not always fast. Trig is not something I can grasp intuitively.
@open2study --> Do you know the period of the ferris wheel equation?
So that it is easier to understand, I will show you my answer to the first questions and the last question
Where is the rider when the function hits a minimum? Would that not be when the rider passes through the point at which he got on the ferris wheel?
I know the minimum value, its 3. But the question asks at what time will the rider reach at the lowest point, 3.
We need e which is the period of this function. I need to look up that formula. We have to divide 2 pi by something, maybe .2094.
is it this? [0.2094(t-30)]= 3pi /2
nvm.
The period is 30 radians. 2pi/.2094 http://dwb4.unl.edu/chem/chem869m/chem869mmats/sinusoidalfns.html
So it takes 30 minutes to get to the bottom?
It takes 30 radians of "angle" for one complete rotation of this wheel. I don't know how much time that is yet. Does this attachment look like anything that might help.
I knwo for usre that the = 3 at the end is correct because thats the lowest point. I just dont know how to get the time
I guess we'll have to solve this equation for t when h(t) = 3.
I'm down to -1 - sin(2.094t - 62.82) and think I need to use the sine of a difference formula or at least try it.
Ok. Im trying some stuff too
Do you use a graphing calculator in class?
yes
Could you read off the graph the t value that goes with the minumum distance. Then, there will be multiple values.
We need somebody who is good at trig here to help us.
The minimum value is 3 which is good because we wouldn't want the ferris wheel hitting the ground.
Hey Mertsj:) I already solved all of them. Thank you for coming though:)
good for you
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