Tutors Answer Your Questions about Trigonometry-basics (FREE)
Question 31277: Jane started north 2 hours ahead of Julie who was also northbound from the same location. If Julie traveled 60 mph and Jane at 40 mph, how lond did it take Julie to get 20 miles ahead of Jane?
Click here to see answer by Paul(988) |
Question 31983: Expand (3cos^2theta + 2sec^2theta)^2 i figured this much but got stuck after this:
(3cos^2theta + 2sec^2theta)(3cos^2theta + 2sec^2theta)
(9cos^4theta + 4sec^2theta6cos^2theta + 4sec^4theta)
9cos^4theta + 4 (1/cos theta)^2 6cos^2theta + 4(1/cos theta)^4
i'm stuck, please help me! thanks!
Click here to see answer by stanbon(57387) |
Question 32084: Venugopalramana has kindly calculated and ploted the data from y=3cos(2t+ 40 degrees),0 < t < 360 degrees. But I do not know how the data was calculated and how he plotted the data. Could Venugopalramana or another tutor please explain the steps to calculating the data. Thankkyou
Click here to see answer by venugopalramana(3286) |
Question 32124: Hi i am having trouble with some of my trigonometry problems i dont get it at all it is way over my head
1] log(b) square root of x/y^2z
2] 5^x+1=41
3] log(1/2)8=-3
4] log(3) 81=x
i hope you answer this i really need help i dont understand this
thank you by the way for the last set of questions you helped me a lot
thank you
brittny
Click here to see answer by stanbon(57387) |
Question 32413: the chinese used a way of measuring heighth of a mountin by viewing it from 2 diffrent locations and counculating the angle from where thay were to the top of the mountain. the frist angle measure was 8.7° and the 2nd was 7.5°. the two angles were measured from 18,325 feet apart. how tall is the mountain?
Click here to see answer by venugopalramana(3286) |
Question 32568: The population of deer living in an enclosed game reserve displays regular fluctuations in size. Wildlife biologists have chosen to model the population size with a sinusoidal function. At its height the deer population is 7000, while at its low it is 2000. The time between highs and lows is 6 months. The population at the start of January, 2001 is 4500 and decreasing. Consider January, 2001 to correspond to time t = 0.
a) Model the deer population as a function of time t in months.
I'm just having a little trouble with the actual function for this one, I managed to figure out the graph I think but can't figure out how to set up the function with the numbers given. Please help if you can...
Thanks a bunch, you guys are always such a big help.
Click here to see answer by stanbon(57387) |
Question 32493: please help me with this long question. i PROMISE it really is only one question in my book, but its super long. please believe me that its only one question...
Given triangle ABC with C=48 degrees, a=12 and b=8:
a. Solve for c, rounding your answer first to the nearest tenth and then to the nearest hundredth.
b. Use the law of sines with your first answer for c to find A
c. use the law of sines with your second answer for c to find A
d. Use the law of cosines to find angle A using your first answer for c
e. use the law of cosines to find angle A using your second answer for c
f. Find angle B using the two measures found in part a.
g. is angle A acute or abtuse and why?
im so sorry this is so long, its seriously how it is in the book... its a C excersise and they're usually the hard ones, and i dont get it at all!
Click here to see answer by venugopalramana(3286) |
Question 32767: A ramp is to be built up to a doorway. Its slope is to be 1/13. What angle will the ramp make with the horizontal? I understand that it is a right triangle, and that you probably use Sine, Cosine or Tangent, but I am not sure which one to use or what numbers.
Click here to see answer by josmiceli(9697)  |
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