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Designing safe boilers depends on knowing how steam behaves under certain changes in temperature and pressure. Steam tables, such as the one below, are published giving values of the function V=f(T,P) where V is the volume (in cubic feet) of one pound of steam at a temperature of T (in degrees Fahrenheit) and pressure P (in pounds per square inch.)
a) Find the tangent plane to V=f(T,P) for T near 500 degrees F and P near 24 lb/in2. [Hint: Use the tables to approximate your partial derivatives.]
b) Estimate the volume of a pound of steam at a temperature of 505 degrees F and P near 24.3 lb/in2.
Let r be the radius on the incircle of tri ABC and a,b,c be the radii of the excircles opposite vertices A, B, and C, respectively. Ilustrate the fact that 1/r = 1/a + 1/b + 1/c. Also, write a proof of this.
Linear programming - What are the sensitivity limits for the constraints
plot on the same graph the density φ(x) = normal (x, µ(S25), σ(S25)). How well does the normal density fit your bar graph in each case?
normal 0 false false false en-us x-none x-none
Using the Library, web resources, and/or other materials, find a real-life application of a linear function. State the application, give the equation of the linear function, and state what the x and y in the application represent.
A tray of electronic components contains 20 components, 4 of which are defective. If 4 components are selected, what is the possibility of each of the following? (Round your answers to five decimal places.)
1. A rock is thrown upward from the edge of a cliff. The rock follows the equation below.s = 36 + 64t - 16t^2What is the greatest height above the ground that this rock will go?
Find the principal amount
If your company has a total of 34 hours and $350 available per day for these two models, how many can be made in a day?
an entrepreneur claims that he has developed a program that can increase the iq of adolescent students. to test this
Let f(z)=u+iv be an analytic function, phi(u,v) any function with second order partial derivatives and g(u,v) any function with first order partial derivatives.
A fermi problem asks how many times a truck wheel turns in driving along the 401 highway from Windsor to London. What tools would you use to solve this problem?
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