Exercise 1. To estimate the height of a mountain above a level plain, the angle of elevation to the top of the mountain is measured to be 32°. One thousand feet closer to the mountain, the angle of elevation is measured to be 35°. Find the height of the mountain.

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Q: Could you also help me with part e

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A: =?

Q: Can you explain how you found part b? It does not make sense to me

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Q: Can you help me on #29.

A: Given:

Q: can you please write it out clearer?

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Q: What is your answer? Can you write it clearly?

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Q: What is the right answer? I have to show work.

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Q: Is there another solution?

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Q: Is the graph complete? Yes No Save Answer Q1.3 (c) Is it possible to change the answer to part (b)…

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Q: can you show more work

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Q: What about parts c and d?

A: c) To show that g is constant on equivalence classes of ~, we need to prove that for any two points…

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Q: part three is incorrect

A: Here, E=0.03 For 99% confidence level, the value of z is 2.576. Consider p^=0.5 (as sample size need…

Q: Can you show me how you converted that?

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Q: Can someone complete question 2

A: The given function is:f(x,y)=(x+5)eyGiven point is:P=(3, 0)

Q: could you please write this on paper?

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Q: Need part d only to be answered!

A: note :As per the instruction we will only solve the part (d) of the question.To classify the…

Q: could you provide an example please?

A: Let us take:  u→=0, 0, 0v→=1, 2, 3w→=4, 5, 6

Q: can i please see it written out?

A: Solution

Q: Could you further explain how you got this?

A: Given data :  n = 4 u = 35000 o = 5000 P(x > 40000) = ?

Q: You didn't show the full workings

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