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A magician has a hat that holds two rabbits. One rabbit is black and the other is white. In his last 16 performances he has randomly pulled the black rabbit from the hat 16 times. The probability that he will pull the white rabbit from the hat in his next performance is
Justin had $33 before spending b dollars on jeans. How much money remains?
The augmented matrix of a linear system has been transformed by row operations into the form below. Determine if the system is consistent.
Define variables, set up a system, and using matrices, determine how long it takes Cramer to finish the problem by himself. You may use whatever strategy you wish, but clearly state which method you are using.
The flux capacitor (the equipment necessary for time travel) needs 85 grams of Plutonium to have enough power to travel through time. How long can Doc Brown store his Plutonium for to have enough to time travel.
a metal worker is building a wire frame for a cubic box thatis to have a volume of 27 cubic feet. what is the total
How a proto-typical RC-circuit responds to the ramp-like input. Let v(t) = t2, R = C = 1 and i0 = 0. Derive the IVP for RC-circuit. Solve the IVP. You will need to used IBP.
The temprature recorded in a city during a given day approximately followed the curve of T=0.00100t^4-0.280t^2+25 where t is the number of hours from noon
Normal curve approximation to the binomial distribution, Assume the distribution is normal. Use the area of the normal curve to answer the question. Round to the nearest whole percent.
It would normally follow on from work on sequences and fractions-Ruth was investigating fraction differences. She wrote down this sequence of fractions:
Construct a polynomial equation: x7 + a1x6 + a2x5 + a3x4 + a4x3 +a5x2 + a6x + a7 ≡ 0 mod 7, with exactly 4 roots. You must specify those 4 roots
use the fx lim h-0 fx h - fxh to find fx. b- find the domain of f. c find and equation of the tangent line to the
Eight square tiles are laid out on a table so that they make a solid pattern. Each tile must touch at least one other tile along an entire edge. The squares all have sides of length 1.
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