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1) An equilateral triangle with sides of length 10 is inscribed in a circle. Find the distance from the center of the circle to any side of the triangle.
2) A regular octagon is inscribed in a circle of radius 12cm. Find a) the side length and b) the distance from center of the circle to a side.
Set up an appropriate probability space. Which is larger, (a) the probability of having a full house given that the first 2 cards you've dealt have the same denomination, or (b) the probability of having a full house given that there exist 2 cards
Hypothesis test for population mean
A man 6 feet tall walks at a rate of 5 feet per second away from a light that is 15 feet above ground . When he is 10 feet from the base of the light,
Are the following examples linear transformations from p3 to p4? If yes, compute the matrix of transformation in the standard basis of P3 {1,x,x^2} and P4 {1,x,x^2,x^3}.
Using the definition of the derivative and any standard limiting theorems, show that the derivative of (sinx)^2 is sin(2x).
Calculate and interpret the coefficient of determination
The problem is: Z = X COS Y - Y COS X-Find all of the first and second partial derivatives of this problem.
Determine the length of pipe that a gas company will need to connect a house which is situated at the point (-6,8) to a gas line whose equation is y=-3x+2.
The probability P, If the random variable z is the standard normal score, is it true that P(-1
Simplify the group as a finitely generated abelian group.
Compute students at UNR score higher than students at TMCC.
If 4 Americans, 3 Frenchmen and 3 Englishmen are to be seated in a row, how many seating arrangements are possible when people of the same nationality must sit next to each other?
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