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To give an analogy. Let suppose you throw a coin 20 times, and gettng 13 heads. Then proportion of heads is 13/20. 1/20 is use because of 20 weeks. So fr = f * 1/20.

can you draw a triangle. Then consider what happens for each quadrant. So in first quadrant 0-90 degrees, k = pi/2.

Just take responsibilty. The early entry although it is something is not that important.

You would need to use table. The first step would be knowing how the table is defined. Your question does not have anything to do with binomial distribution.

Draw a table or just consider the various cases. You just need to give it a go. e.g. 1 is a factor of 1 1 is a factor of 2 etc Write all the options with a denominator of 36. Therefore A) is eliminated as it is not possible to have a decimal number of outcomes. B,D are eliminated because...

I don't do either subjects. I think there are nuances of what is regarded as primary and secondary are explained in wikipedia. I am not sure if that helps.

I think I get where you are coming from. Badly worded I guess.

This question has nothing to do with scientific notation.

What theorem are you referring? Can you type it in Latex.

Just as a note: I would still consider using old papers for practice for certain topics just beware content is bit different.

So the gradient of AB is -1/3 so gradient of OP is 3

You use (1/2)*(r^2)*theta - area_of_triangle, to find the area on each side of the chord.

Imagine, two circles with there centre on a horizontal line. Maybe one approach could be to think of the circles as on the euclidean plane. Then use integration. Edit: Integration not needed. Try something involving (1/2)r^2*theta. See Vali post

To get resume checked, I would recommend an online service. Rate my resume, you might have access to that or someone you know might. I thik careerone might also check resume well, but it is only free once.

So you have graduated high school. But if you need write one there is advice if you do quick google search. It looks like you will need a cover letter and a resume. They also want you find information regarding faculty or degree. So maybe consider using LinkedIn to ask people currently...

Good observation. That is correct. In this scenario displacement is always positive. So minimising is the approach we need to take.

I don't get it, as we aren't finding anything related to the velocity? The question involves maximum and minmum. Refer to a textbook, on finding maximum/minimum values using calculus. A minimum or maximum for a differentiable function will only occur when the gradient is zero or in this context...

The numbers used in the paper are more precise. It is not matter about correctness. The answer given in the paper is correct. It is about the precision. Anyway if you plug in the numbers you got you will get the same answer.

The probabilities calculated are most some irrational number. This means that 100% precision in answer cannot be achieve. Either way you got the correct answer.

Make sure you know your theorems. If you don't know what theorems to use you won't be able to start.