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A tank in the shape of an inverted right circular cone has height 7 meters and radius 16 meters. It is filled with 5 meters of hot chocolate.
Find the work required to empty the tank by pumping the hot chocolate over the top of the tank. Note: the density of hot chocolate is delta = 1500 kg/m^3
In R2, let triangle ABC be a right triangle with right angle at angle C. Consider the altitude CH (it meets AB perpendicularly). Prove that |CH|^2 = |AH| * |BH|.
Find a bijective conformal mapping that takes a bounded region to an unbounded region. Prove that a conformal map cannot take a simply connected region onto a region that is not simply connected.
What is the expected number of tosses it will take to stop the experiment? Explain Total Expectation- Poisson and Negative Binomial
find the diameter of the hole. round your answer to three decimal places.
Find the required sample size required
Provide a logical explanation for this relationship (Hint: consider n objects as consisting of n-1 existing objects plus a new nth object.
A drug company believes that the annual demand for a drug will follow a normal random variable with a mean of 900 pounds and a standard deviation of 60 pounds.
Evaluate the speed of the cyclist algebraically and Find the height of the ball drop and the time taken to reach the ground.
Find the vertex.
What is degree of polynomial and is it a monomial, binomial or trinomial? Find the quotient and remainder
Compute and interpret the meaning of the instaneous rate of change at t=11
Was the class effective? Use the alpha=.10 level of significance. Use the classical method to solve.
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